%%% -*-BibTeX-*-
%%% ====================================================================
%%%  BibTeX-file{
%%%     author          = "Nelson H. F. Beebe",
%%%     version         = "1.13",
%%%     date            = "12 June 2014",
%%%     time            = "08:35:28 MDT",
%%%     filename        = "canjmath2010.bib",
%%%     address         = "University of Utah
%%%                        Department of Mathematics, 110 LCB
%%%                        155 S 1400 E RM 233
%%%                        Salt Lake City, UT 84112-0090
%%%                        USA",
%%%     telephone       = "+1 801 581 5254",
%%%     FAX             = "+1 801 581 4148",
%%%     URL             = "http://www.math.utah.edu/~beebe",
%%%     checksum        = "04452 10058 51570 484879",
%%%     email           = "beebe at math.utah.edu, beebe at acm.org,
%%%                        beebe at computer.org (Internet)",
%%%     codetable       = "ISO/ASCII",
%%%     keywords        = "bibliography, BibTeX, Canadian Journal of
%%%                        Mathematics, Journal canadien de
%%%                        math{\'e}matiques",
%%%     license         = "public domain",
%%%     supported       = "yes",
%%%     docstring       = "This is a COMPLETE bibliography of the
%%%                        Canadian Journal of Mathematics = Journal
%%%                        canadien de math{\'e}matiques (CODEN CJMAAB,
%%%                        ISSN 0008-414X (print), 1496-4279
%%%                        (electronic)), published by the Canadian
%%%                        Mathematical Society = Soci{\'e}t{\'e}
%%%                        canadienne de math{\'e}matiques for the
%%%                        decade 2010--2019.
%%%
%%%                        Publication began with Volume 1, Number 1, in
%%%                        1949.  The journal was published quarterly
%%%                        from 1949 to 1964, and since then, appears
%%%                        bimonthly in February, April, June, August,
%%%                        October, and December.
%%%
%%%                        Articles may be published in either English
%%%                        or French, and English abstracts are
%%%                        sometimes provided for articles in French.
%%%
%%%                        The journal has World-Wide Web sites at
%%%
%%%                            http://cms.math.ca/cjm/
%%%                            http://math.ca/Journals/
%%%                            http://cms.math.ca/Publications/CJM-CMB.html
%%%                            http://www.utpjournals.com/cjm/cjm.html
%%%                            http://www.camel.math.ca/CMS/CJM/
%%%
%%%                        Electronic full text of articles is available
%%%                        to qualified subscribers, and for older
%%%                        issues, to anyone.
%%%
%%%                        At version 1.13, the COMPLETE year coverage
%%%                        looked like this:
%%%
%%%                             2006 (   1)    2009 (   1)    2012 (  57)
%%%                             2007 (   0)    2010 (  69)    2013 (  59)
%%%                             2008 (   0)    2011 (  56)    2014 (  26)
%%%
%%%                             Article:        269
%%%
%%%                             Total entries:  269
%%%
%%%                        BibTeX citation tags are uniformly chosen as
%%%                        name:year:abbrev, where name is the family
%%%                        name of the first author or editor, year is a
%%%                        4-digit number, and abbrev is a 3-letter
%%%                        condensation of important title
%%%                        words. Citation tags are automatically
%%%                        generated by software developed for the
%%%                        BibNet Project.
%%%
%%%                        In this bibliography, entries are sorted in
%%%                        publication order, using bibsort -byvolume.
%%%                        The checksum field above contains a CRC-16
%%%                        checksum as the first value, followed by the
%%%                        equivalent of the standard UNIX wc (word
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%%%                        Solovay's checksum utility.",
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%%% ====================================================================

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    "\ifx \undefined \mathcal \def \mathcal #1{{\cal #1}}\fi" #
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    "\ifx \undefined \mathrm \def \mathrm #1{{\rm #1}}\fi" #
    "\ifx \undefined \refcno \def \refcno{Cno. } \fi"
}

%%% ====================================================================
%%% Acknowledgement abbreviations:

@String{ack-nhfb = "Nelson H. F. Beebe,
                    University of Utah,
                    Department of Mathematics, 110 LCB,
                    155 S 1400 E RM 233,
                    Salt Lake City, UT 84112-0090, USA,
                    Tel: +1 801 581 5254,
                    FAX: +1 801 581 4148,
                    e-mail: \path|beebe@math.utah.edu|,
                            \path|beebe@acm.org|,
                            \path|beebe@computer.org| (Internet),
                    URL: \path|http://www.math.utah.edu/~beebe/|"}

%%% ====================================================================
%%% Journal abbreviations:

@String{j-CAN-J-MATH            = "Canadian Journal of Mathematics =
                                   Journal canadien de
                                   math{\'e}matiques"}

%%% ====================================================================
%%% Bibliography entries:

@Article{Chiang:2006:VDT,
  author =       "Yik-Man Chiang and Mourad E. H. Ismail",
  title =        "On Value Distribution Theory of Second Order Periodic
                 {ODE}s, Special Functions and Orthogonal Polynomials",
  journal =      j-CAN-J-MATH,
  volume =       "58",
  number =       "4",
  pages =        "726--767",
  month =        aug,
  year =         "2006",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2006-030-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:13 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v58/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2000.bib;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  note =         "See \cite{Chiang:2010:EVD}.",
  abstract =     "We show that the value distribution (complex
                 oscillation) of solutions of certain periodic second
                 order ordinary differential equations studied by Bank,
                 Laine and Langley is closely related to confluent
                 hypergeometric functions, Bessel functions and Bessel
                 polynomials. As a result, we give a complete
                 characterization of the zero-distribution in the sense
                 of Nevanlinna theory of the solutions for two classes
                 of the ODEs. Our approach uses special functions and
                 their asymptotics. New results concerning finiteness of
                 the number of zeros (finite-zeros) problem of Bessel
                 and Coulomb wave functions with respect to the
                 parameters are also obtained as a consequence. We
                 demonstrate that the problem for the remaining class of
                 ODEs not covered by the above {``special function
                 approach''} can be described by a classical Heine
                 problem for differential equations that admit
                 polynomial solutions.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Bell:2009:MAI,
  author =       "J. P. Bell and K. G. Hare",
  title =        "On {$\mathbb{Z}$}-Modules of Algebraic Integers",
  journal =      j-CAN-J-MATH,
  volume =       "61",
  number =       "??",
  pages =        "264--281",
  month =        "????",
  year =         "2009",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2009-013-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:15 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v61/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2000.bib;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  note =         "See corrigendum \cite{Bell:2012:CMA}.",
  abstract =     "Let $q$ be an algebraic integer of degree $d \geq 2$.
                 Consider the rank of the multiplicative subgroup of
                 ${\mathbb C}$^*$$ generated by the conjugates of $q$.
                 We say $q$ is of $full rank$ if either the rank is $d -
                 1$ and $q$ has norm $pm 1$, or the rank is $d$. In this
                 paper we study some properties of ${\mathbb Z}[q]$
                 where $q$ is an algebraic integer of full rank. The
                 special cases of when $q$ is a Pisot number and when
                 $q$ is a Pisot-cyclotomic number are also studied.
                 There are four main results. (1) If $q$ is an algebraic
                 integer of full rank and $n$ is a fixed positive
                 integer, then there are only finitely many $m$ such
                 that disc $({\mathbb Z}[q$^m$ ]) =$ disc $({\mathbb
                 Z}[q$^n$ ])$. (2) If $q$ and $r$ are algebraic integers
                 of degree $d$ of full rank and ${\mathbb Z][q$^n$ ] =
                 {\mathbb Z}[r$^n$ ]$ for infinitely many $n$, then
                 either $q = \omega r$^'$$ or $q =$ Norm $(r)$^{{2/d}}$
                 \omega/r$^{', where r '}$$ is some conjugate of $r$ and
                 $\omega$ is some root of unity. (3) Let $r$ be an
                 algebraic integer of degree at most 3. Then there are
                 at most 40 Pisot numbers $q$ such that ${\mathbb Z}[q]
                 = {\mathbb Z}[r]$. (4) There are only finitely many
                 Pisot-cyclotomic numbers of any fixed order.??}",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Anchouche:2010:ABC,
  author =       "Boudjem{\^a}a Anchouche",
  title =        "On the asymptotic behavior of complete {K{\"a}hler}
                 metrics of positive {Ricci} curvature",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "1",
  pages =        "3--18",
  month =        feb,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-001-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "32Q15 (32Q40)",
  MRnumber =     "2596939 (2011d:32034)",
  MRreviewer =   "Jacopo Stoppa",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let ( X,g) be a complete noncompact K{\"a}hler
                 manifold, of dimension n{\geq}2, with positive Ricci
                 curvature and of standard type (see the definition
                 below). N. Mok proved that $X$ can be compactified,
                 i.e., $X$ is biholomorphic to a quasi-projective
                 variety. The aim of this paper is to prove that the
                 L$^2$ holomorphic sections of the line bundle
                 K$_X^{-q}$ and the volume form of the metric $g$ have
                 no essential singularities near the divisor at
                 infinity. As a consequence we obtain a comparison
                 between the volume forms of the K{\"a}hler metric $g$
                 and of the Fubini--Study metric induced on $X$. In the
                 case of dim$_C$ X=2, we establish a relation between
                 the number of components of the divisor $D$ and the
                 dimension of the groups H$^i$ ( \overline{X},
                 \Omega$_{\overline{X}}^1$ ( log D)).",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Bouchekif:2010:SSE,
  author =       "Mohammed Bouchekif and Yasmina Nasri",
  title =        "Solutions for semilinear elliptic systems with
                 critical {Sobolev} exponent and {Hardy} potential",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "1",
  pages =        "19--33",
  month =        feb,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-002-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "35J57 (35B33 35J61)",
  MRnumber =     "2596940 (2011a:35114)",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "In this paper we consider an elliptic system with an
                 inverse square potential and critical Sobolev exponent
                 in a bounded domain of \mathbb{R}$^N$. By variational
                 methods we study the existence results.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Campbell:2010:BRR,
  author =       "Peter S. Campbell and Monica Nevins",
  title =        "Branching Rules for Ramified Principal Series
                 Representations of {$\mathrm{GL}(3)$} over a $p$-adic
                 Field",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "1",
  pages =        "34--51",
  month =        feb,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-003-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "20G25 (20G05 22E50)",
  MRnumber =     "2597022 (2011a:20126)",
  MRreviewer =   "Maarten Sander Solleveld",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We decompose the restriction of ramified principal
                 series representations of the $p$-adic group GL(3,k) to
                 its maximal compact subgroup K=GL(3, $R$). Its
                 decomposition is dependent on the degree of
                 ramification of the inducing characters and can be
                 characterized in terms of filtrations of the Iwahori
                 subgroup in $K$. We establish several irreducibility
                 results and illustrate the decomposition with some
                 examples.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Deng:2010:AAW,
  author =       "Shaoqiang Deng",
  title =        "An algebraic approach to weakly symmetric {Finsler}
                 spaces",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "1",
  pages =        "52--73",
  month =        feb,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-004-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "53C60 (22E60)",
  MRnumber =     "2597023 (2011d:53181)",
  MRreviewer =   "Mihai Anastasiei",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "In this paper, we introduce a new algebraic notion,
                 weakly symmetric Lie algebras, to give an algebraic
                 description of an interesting class of homogeneous
                 Riemann--Finsler spaces, weakly symmetric Finsler
                 spaces. Using this new definition, we are able to give
                 a classification of weakly symmetric Finsler spaces
                 with dimensions 2 and 3. Finally, we show that all the
                 non-Riemannian reversible weakly symmetric Finsler
                 spaces we find are non-Berwaldian and with vanishing
                 S-curvature. This means that reversible non-Berwaldian
                 Finsler spaces with vanishing S-curvature may exist at
                 large. Hence the generalized volume comparison theorems
                 due to Z. Shen are valid for a rather large class of
                 Finsler spaces.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Ducrot:2010:PGE,
  author =       "Arnaud Ducrot and Zhihua Liu and Pierre Magal",
  title =        "Projectors on the generalized eigenspaces for neutral
                 functional differential equations in {$L^p$} spaces",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "1",
  pages =        "74--93",
  month =        feb,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-005-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "47N20 (47Gxx)",
  MRnumber =     "2597024",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We present the explicit formulas for the projectors on
                 the generalized eigenspaces associated with some
                 eigenvalues for linear neutral functional differential
                 equations (NFDE) in $L^p$ spaces by using integrated
                 semigroup theory. The analysis is based on the main
                 result established elsewhere by the authors and results
                 by Magal and Ruan on non-densely defined Cauchy
                 problem. We formulate the NFDE as a non-densely defined
                 Cauchy problem and obtain some spectral properties from
                 which we then derive explicit formulas for the
                 projectors on the generalized eigenspaces associated
                 with some eigenvalues. Such explicit formulas are
                 important in studying bifurcations in some semi-linear
                 problems.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Kuo:2010:LCG,
  author =       "Wentang Kuo",
  title =        "The {Langlands} correspondence on the generic
                 irreducible constituents of principal series",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "1",
  pages =        "94--108",
  month =        feb,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-006-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "22E50 (22E35)",
  MRnumber =     "2597025 (2011b:22029)",
  MRreviewer =   "Luis Alberto Lomel{\'\i}",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let $G$ be a connected semisimple split group over a
                 $p$-adic field. We establish the explicit link between
                 principal nilpotent orbits and the irreducible
                 constituents of principal series in terms of $L$-group
                 objects.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Li:2010:SHM,
  author =       "Chi-Kwong Li and Yiu-Tung Poon",
  title =        "Sum of {Hermitian} matrices with given eigenvalues:
                 inertia, rank, and multiple eigenvalues",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "1",
  pages =        "109--132",
  month =        feb,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-007-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "15B57 (15A18)",
  MRnumber =     "2597026 (2011b:15086)",
  MRreviewer =   "Julio Ben{\'\i}tez",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let $A$ and $B$ be n\times n complex Hermitian (or
                 real symmetric) matrices with eigenvalues a$_1$ {\geq}
                 {\ldots} {\geq} a$_n$ and b$_1$ {\geq} {\ldots} {\geq}
                 b$_n$. All possible inertia values, ranks, and multiple
                 eigenvalues of $A$ + $B$ are determined. Extension of
                 the results to the sum of $k$ matrices with k > 2 and
                 connections of the results to other subjects such as
                 algebraic combinatorics are also discussed.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Makarov:2010:SAP,
  author =       "Konstantin A. Makarov and Anna Skripka",
  title =        "Some applications of the perturbation determinant in
                 finite {von Neumann} algebras",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "1",
  pages =        "133--156",
  month =        feb,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-008-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "47A55 (46L10 47A53 47C15)",
  MRnumber =     "2597027 (2011h:47022)",
  MRreviewer =   "Oscar F. Bandtlow",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "In the finite von Neumann algebra setting, we
                 introduce the concept of a perturbation determinant
                 associated with a pair of self-adjoint elements H$_0$
                 and $H$ in the algebra and relate it to the concept of
                 the de la Harpe--Skandalis homotopy invariant
                 determinant associated with piecewise C$^1$-paths of
                 operators joining H$_0$ and $H$. We obtain an analog of
                 Krein's formula that relates the perturbation
                 determinant and the spectral shift function and, based
                 on this relation, we derive subsequently (i) the
                 Birman--Solomyak formula for a general non-linear
                 perturbation, (ii) a universality of a spectral
                 averaging, and (iii) a generalization of the
                 Dixmier--Fuglede--Kadison differentiation formula.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Masri:2010:SVC,
  author =       "Riad Masri",
  title =        "Special values of class group {$L$}-functions for {CM}
                 fields",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "1",
  pages =        "157--181",
  month =        feb,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-009-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "11R42 (11F41 11M36)",
  MRnumber =     "2597028 (2011c:11169)",
  MRreviewer =   "Siman Wong",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let $H$ be the Hilbert class field of a CM number
                 field $K$ with maximal totally real subfield $F$ of
                 degree $n$ over Q. We evaluate the second term in the
                 Taylor expansion at s=0 of the Galois-equivariant
                 $L$-function $\Theta_{S \infty}(s)$ associated to the
                 unramified abelian characters of Gal(H/K). This is an
                 identity in the group ring C[Gal(H/K)] expressing
                 $\Theta^{(n)}_{S \infty}(0)$ as essentially a linear
                 combination of logarithms of special values
                 ${\Psi(z_\sigma)}$, where $\Psi: H^n {\rightarrow} R$
                 is a Hilbert modular function for a congruence subgroup
                 of $\SL_2(Gal{O}_F)$ and ${z_{\sigma}: \sigma {\in}
                 Gal(H/K)}$ are CM points on a universal Hilbert modular
                 variety. We apply this result to express the relative
                 class number $h_H / h_K$ as a rational multiple of the
                 determinant of an $(h_K - 1) \times (h_K - 1)$ matrix
                 of logarithms of ratios of special values
                 $\Psi(z_\sigma)$, thus giving rise to candidates for
                 higher analogs of elliptic units. Finally, we obtain a
                 product formula for $\Psi(z_\sigma)$ in terms of
                 exponentials of special values of $L$-functions.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Prajs:2010:MAD,
  author =       "Janusz R. Prajs",
  title =        "Mutually aposyndetic decomposition of homogeneous
                 continua",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "1",
  pages =        "182--201",
  month =        feb,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-010-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "54F15 (54B15)",
  MRnumber =     "2597029 (2011c:54037)",
  MRreviewer =   "Leonard R. Rubin",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "A new decomposition, the $mutually aposyndetic
                 decomposition$ of homogeneous continua into closed,
                 homogeneous sets is introduced. This decomposition is
                 respected by homeomorphisms and topologically unique.
                 Its quotient is a mutually aposyndetic homogeneous
                 continuum, and in all known examples, as well as in
                 some general cases, the members of the decomposition
                 are semi-indecomposable continua. As applications, we
                 show that hereditarily decomposable homogeneous
                 continua and path connected homogeneous continua are
                 mutually aposyndetic. A class of new examples of
                 homogeneous continua is defined. The mutually
                 aposyndetic decomposition of each of these continua is
                 non-trivial and different from Jones' aposyndetic
                 decomposition.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Tang:2010:IEP,
  author =       "Lin Tang",
  title =        "Interior $h^1$ estimates for parabolic equations with
                 {$\LMO$} coefficients",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "1",
  pages =        "202--217",
  month =        feb,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-011-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "35K20 (35B65 35R05)",
  MRnumber =     "2597030 (2011a:35214)",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "In this paper we establish $a priori$ h$^1$-estimates
                 in a bounded domain for parabolic equations with
                 vanishing LMO coefficients.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Xing:2010:GDC,
  author =       "Yang Xing",
  title =        "The general definition of the complex
                 {Monge--Amp{\`e}re} operator on compact {K{\"a}hler}
                 manifolds",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "1",
  pages =        "218--239",
  month =        feb,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-012-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "32W20 (32U05 32U20 35Q15)",
  MRnumber =     "2597031 (2011b:32062)",
  MRreviewer =   "Norman Levenberg",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We introduce a wide subclass $F(X, \omega)$ of
                 quasi-plurisubharmonic functions in a compact
                 K{\"a}hler manifold, on which the complex
                 Monge--Amp{\`e}re operator is well defined and the
                 convergence theorem is valid. We also prove that $F(X,
                 \omega)$ is a convex cone and includes all
                 quasi-plurisubharmonic functions that are in the
                 Cegrell class.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Azagra:2010:SOS,
  author =       "Daniel Azagra and Robb Fry",
  title =        "A second order smooth variational principle on
                 {Riemannian} manifolds",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "2",
  pages =        "241--260",
  month =        apr,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-013-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "58E30 (47J30 49J52)",
  MRnumber =     "2643041 (2011d:58040)",
  MRreviewer =   "Salvatore A. Marano",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We establish a second order smooth variational
                 principle valid for functions defined on (possibly
                 infinite-dimensional) Riemannian manifolds which are
                 uniformly locally convex and have a strictly positive
                 injectivity radius and bounded sectional curvature.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Chiang:2010:EVD,
  author =       "Yik-Man Chiang and Mourad E. H. Ismail",
  title =        "Erratum to: {On value distribution theory of second
                 order periodic ODEs, special functions and orthogonal
                 polynomials [\refcno 2245272]}",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "2",
  pages =        "261--261",
  month =        apr,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-034-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "34M10 (30D35 33C15 33C47)",
  MRnumber =     "2643042",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  note =         "See \cite{Chiang:2006:VDT}.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Goresky:2010:SEC,
  author =       "Mark Goresky and Robert MacPherson",
  title =        "On the Spectrum of the Equivariant Cohomology Ring",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "2",
  pages =        "262--283",
  month =        apr,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-016-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "14L30 (14F43 55N91)",
  MRnumber =     "2643043 (2011f:14079)",
  MRreviewer =   "Wenchuan Hu",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "If an algebraic torus $T$ acts on a complex projective
                 algebraic variety $X$, then the affine scheme Spec
                 $H_T^*(X; {\bf C})$ associated with the equivariant
                 cohomology is often an arrangement of linear subspaces
                 of the vector space ${\rm Spec} H_2^T(X; {\bf C})$. In
                 many situations the ordinary cohomology ring of $X$ can
                 be described in terms of this arrangement.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Grbic:2010:SML,
  author =       "Jelena Grbi{\'c} and Stephen Theriault",
  title =        "Self-Maps of Low Rank {Lie} Groups at Odd Primes",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "2",
  pages =        "284--304",
  month =        apr,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-017-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "55P45 (55Q05 57T20)",
  MRnumber =     "2643044 (2011f:55018)",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let G be a simple, compact, simply-connected Lie group
                 localized at an odd prime $p$. We study the group of
                 homotopy classes of self-maps [ $G$, $G$ ] when the
                 rank of $G$ is low and in certain cases describe the
                 set of homotopy classes of multiplicative self-maps $H$
                 [ $G$, $G$ ]. The low rank condition gives $G$ certain
                 structural properties which make calculations
                 accessible. Several examples and applications are
                 given.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{He:2010:ASC,
  author =       "Hua He and Yunbai Dong and Xianzhou Guo",
  title =        "Approximation and Similarity Classification of Stably
                 Finitely Strongly Irreducible Decomposable Operators",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "2",
  pages =        "305--319",
  month =        apr,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-018-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "47A58 (46L80 47B40)",
  MRnumber =     "2643045 (2011c:47028)",
  MRreviewer =   "Chun Lan Jiang",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let {$ {\bf H} $} be a complex separable Hilbert space
                 and {$ {\bf L}({\bf H}) $} denote the collection of
                 bounded linear operators on {$ {\bf H} $}. In this
                 paper, we show that for any operator {$ A \in {\bf
                 L}({\bf H}) $}, there exists a stably finitely (SI)
                 decomposable operator {$ A_\epsilon $}, such that {$
                 ||A - A_\epsilon || < \epsilon $} and {$ {\bf A^prime
                 (A_\epsilon) / {\rm rad} {\bf A}^\prime } (A_\epsilon)
                 $} is commutative, where {$ {\rm rad} {\bf A}^\prime
                 (A_\epsilon) $} is the Jacobson radical of {$ {\bf
                 A}^\prime (A_\epsilon) $}. Moreover, we give a
                 similarity classification of the stably finitely
                 decomposable operators that generalizes the result on
                 similarity classification of Cowen-Douglas operators
                 given by C. L. Jiang.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Jerrard:2010:SRR,
  author =       "Robert L. Jerrard",
  title =        "Some rigidity results related to {Monge--Amp{\`e}re}
                 functions",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "2",
  pages =        "320--354",
  month =        apr,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-019-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "49Q15 (35J96 53C24)",
  MRnumber =     "2643046 (2011c:49082)",
  MRreviewer =   "David A. Hartenstine",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "The space of Monge-Amp{\`e}re functions, introduced by
                 J. H. G. Fu, is a space of rather rough functions in
                 which the map $u$ {\rightarrow} Det $D$$^2$ $u$ is well
                 defined and weakly continuous with respect to a natural
                 notion of weak convergence. We prove a rigidity theorem
                 for Lagrangian integral currents that allows us to
                 extend the original definition of Monge-Amp{\`e}re
                 functions. We also prove that if a Monge-Amp{\`e}re
                 function $u$ on a bounded set {\Omega} {\subset} {\bf
                 R}$^2$ satisfies the equation Det $D$$^2$ $u$ = 0 in a
                 particular weak sense, then the graph of $u$ is a
                 developable surface, and moreover $u$ enjoys somewhat
                 better regularity properties than an arbitrary
                 Monge-Amp{\`e}re function of 2 variables.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Kral:2010:CRS,
  author =       "Daniel Kr{\'a}l and Edita M{\'a}{\v{c}}ajov{\'a} and
                 Attila P{\'o}r and Jean-S{\'e}bastien Sereni",
  title =        "Characterisation results for {Steiner} triple systems
                 and their application to edge-colourings of cubic
                 graphs",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "2",
  pages =        "355--381",
  month =        apr,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-021-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "05B07 (05C15)",
  MRnumber =     "2643047 (2011e:05038)",
  MRreviewer =   "Landang Yuan",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "It is known that a Steiner triple system is projective
                 if and only if it does not contain the four-triple
                 configuration $C$$_{14}$. We find three configurations
                 such that a Steiner triple system is affine if and only
                 if it does not contain one of these configurations.
                 Similarly, we characterise Hall triple systems using
                 two forbidden configurations. Our characterisations
                 have several interesting corollaries in the area of
                 edge-colourings of graphs. A cubic graph $G$ is
                 $S$-edge-colourable for a Steiner triple system $S$ if
                 its edges can be coloured with points of $S$ in such a
                 way that the points assigned to three edges sharing a
                 vertex form a triple in $S$. Among others, we show that
                 all cubic graphs are $S$-edge-colourable for every
                 non-projective non-affine point-transitive Steiner
                 triple system $S$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Lu:2010:VMQ,
  author =       "Rencai L{\"u} and Kaiming Zhao",
  title =        "{Verma} Modules over Quantum Torus {Lie} Algebras",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "2",
  pages =        "382--399",
  month =        apr,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-022-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "17B10 (17B67)",
  MRnumber =     "2643048 (2011g:17020)",
  MRreviewer =   "Shaobin Tan",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Representations of various one-dimensional central
                 extensions of quantum tori (called quantum torus Lie
                 algebras) were studied by several authors. Now we
                 define a central extension of quantum tori so that all
                 known representations can be regarded as
                 representations of the new quantum torus Lie algebras
                 $L$_q$$. The center of $L$_q$$ now is generally
                 infinite dimensional. In this paper, {\bf Z} -graded
                 Verma modules {\bf V} ( ${\phi}$) over $L$_q$$ and
                 their corresponding irreducible highest weight modules
                 $V$ ( ${\phi}$) are defined for some linear functions
                 {\phi}. Necessary and sufficient conditions for $V$ (
                 ${\phi}$) to have all finite dimensional weight spaces
                 are given. Also necessary and sufficient conditions for
                 Verma modules {\bf V} ( ${\phi}$) to be irreducible are
                 obtained.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Prasanna:2010:APC,
  author =       "Kartik Prasanna",
  title =        "On {$p$}-adic properties of central {$L$}-values of
                 quadratic twists of an elliptic curve",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "2",
  pages =        "400--414",
  month =        apr,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-023-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "11G40 (11F67 11G05)",
  MRnumber =     "2643049 (2011h:11071)",
  MRreviewer =   "Amir Akbary",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We study $p$-indivisibility of the central values $L$
                 (1, $E$_d$$) of quadratic twists $E$_d$$ of a
                 semi-stable elliptic curve $E$ of conductor $N$. A
                 consideration of the conjecture of Birch and
                 Swinnerton-Dyer shows that the set of quadratic
                 discriminants $d$ splits naturally into several
                 families {\bf F}$_S$, indexed by subsets $S$ of the
                 primes dividing $N$. Let {\delta}$_S$ = gcd$_{d {\in} F
                 S}$ $L$ (1, $E$_d$$)$^{alg}$, where $L$ (1,
                 $E$_d$$)$^{alg}$ denotes the algebraic part of the
                 central $L$-value, $L$ (1, $E$_d$$). Our main theorem
                 relates the $p$-adic valuations of {\delta}$_S$ as $S$
                 varies. As a consequence we present an application to a
                 refined version of a question of Kolyvagin. Finally we
                 explain an intriguing (albeit speculative) relation
                 between Waldspurger packets on {\bf SL$_2$} and
                 congruences of modular forms of integral and
                 half-integral weight. In this context, we formulate a
                 conjecture on congruences of half-integral weight forms
                 and explain its relevance to the problem of
                 $p$-indivisibility of $L$-values of quadratic twists.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Sun:2010:CRS,
  author =       "Shunhua Sun and Dechao Zheng and Changyong Zhong",
  title =        "Classification of reducing subspaces of a class of
                 multiplication operators on the {Bergman} space via the
                 {Hardy} space of the bidisk",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "2",
  pages =        "415--438",
  month =        apr,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-026-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "47B38 (32A36 46E15 47A15 47B35)",
  MRnumber =     "2643050 (2011e:47068)",
  MRreviewer =   "Tomoko Osawa",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "In this paper we obtain a complete description of
                 nontrivial minimal reducing subspaces of the
                 multiplication operator by a Blaschke product with four
                 zeros on the Bergman space of the unit disk via the
                 Hardy space of the bidisk.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Sundhall:2010:HFH,
  author =       "Marcus Sundh{\"a}ll and Edgar Tchoundja",
  title =        "On {Hankel} forms of higher weights: the case of
                 {Hardy} spaces",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "2",
  pages =        "439--455",
  month =        apr,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-027-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "47B35 (32A35 42B30 46E15)",
  MRnumber =     "2643051 (2011d:47070)",
  MRreviewer =   "Richard Rochberg",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "In this paper we study bilinear Hankel forms of higher
                 weights on Hardy spaces in several dimensions. (The
                 Schatten class Hankel forms of higher weights on
                 weighted Bergman spaces have already been studied by
                 Janson and Peetre for one dimension and by Sundh{\"a}ll
                 for several dimensions). We get a full characterization
                 of Schatten class Hankel forms in terms of conditions
                 for the symbols to be in certain Besov spaces. Also,
                 the Hankel forms are bounded and compact if and only if
                 the symbols satisfy certain Carleson measure criteria
                 and vanishing Carleson measure criteria,
                 respectively.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Yang:2010:CSF,
  author =       "Tonghai Yang",
  title =        "The {Chowla--Selberg} formula and the {Colmez}
                 conjecture",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "2",
  pages =        "456--472",
  month =        apr,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-028-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "11G15 (11F41 11G50)",
  MRnumber =     "2643052 (2011h:11066)",
  MRreviewer =   "Philippe G. Michel",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "In this paper, we reinterpret the Colmez conjecture on
                 the Faltings height of CM abelian varieties in terms of
                 Hilbert (and Siegel) modular forms. We construct an
                 elliptic modular form involving the Faltings height of
                 a CM abelian surface and arithmetic intersection
                 numbers, and prove that the Colmez conjecture for CM
                 abelian surfaces is equivalent to the cuspidality of
                 this modular form.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Yun:2010:GMC,
  author =       "Zhiwei Yun",
  title =        "{Goresky--MacPherson} calculus for the affine flag
                 varieties",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "2",
  pages =        "473--480",
  month =        apr,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-029-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "14L30 (55N91)",
  MRnumber =     "2643053 (2011d:14089)",
  MRreviewer =   "Ada Boralevi",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We use the fixed point arrangement technique developed
                 by Goresky and MacPherson to calculate the part of the
                 equivariant cohomology of the affine flag variety {\bf
                 Fl}$_G$ generated by degree 2. We use this result to
                 show that the vertices of the moment map image of {\bf
                 Fl}$_G$ lie on a paraboloid.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Casals-Ruiz:2010:EAG,
  author =       "Montserrat Casals-Ruiz and Ilya V. Kazachkov",
  title =        "Elements of algebraic geometry and the positive theory
                 of partially commutative groups",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "3",
  pages =        "481--519",
  month =        jun,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-035-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "20F10 (03C10 20F06)",
  MRnumber =     "2666386 (2011f:20073)",
  MRreviewer =   "Evgeny I. Timoshenko",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "The first main result of the paper is a criterion for
                 a partially commutative group G to be a domain. It
                 allows us to reduce the study of algebraic sets over G
                 to the study of irreducible algebraic sets, and reduce
                 the elementary theory of G (of a coordinate group over
                 G) to the elementary theories of the direct factors of
                 G (to the elementary theory of coordinate groups of
                 irreducible algebraic sets). Then we establish normal
                 forms for quantifier-free formulas over a non-abelian
                 directly indecomposable partially commutative group H.
                 Analogously to the case of free groups, we introduce
                 the notion of a generalised equation and prove that the
                 positive theory of H has quantifier elimination and
                 that arbitrary first-order formulas lift from H to H*
                 F, where F is a free group of finite rank. As a
                 consequence, the positive theory of an arbitrary
                 partially commutative group is decidable.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Eriksen:2010:CND,
  author =       "Eivind Eriksen",
  title =        "Computing noncommutative deformations of presheaves
                 and sheaves of modules",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "3",
  pages =        "520--542",
  month =        jun,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-015-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "14D15 (13N10)",
  MRnumber =     "2666387 (2011e:14016)",
  MRreviewer =   "Thierry Dana-Picard",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We describe a noncommutative deformation theory for
                 presheaves and sheaves of modules that generalizes the
                 commutative deformation theory of these global
                 algebraic structures and the noncommutative deformation
                 theory of modules over algebras due to Laudal. In the
                 first part of the paper, we describe a noncommutative
                 deformation functor for presheaves of modules on a
                 small category and an obstruction theory for this
                 functor in terms of global Hochschild cohomology. An
                 important feature of this obstruction theory is that it
                 can be computed in concrete terms in many interesting
                 cases. In the last part of the paper, we describe a
                 noncommutative deformation functor for quasi-coherent
                 sheaves of modules on a ringed space $(X,
                 \mathcal{A})$. We show that for any good
                 $\mathcal{A}$-affine open cover $\mathsf{U}$ of $X$,
                 the forgetful functor $\mathsf{QCoh}\mathcal{A} \to
                 \mathsf{PreSh}(\mathsf{U}, \mathcal{A})$ induces an
                 isomorphism of noncommutative deformation functors.
                 \emph{Applications.} We consider noncommutative
                 deformations of quasi-coherent $\mathcal{A}$-modules on
                 $X$ when $(X, \mathcal{A}) = (X, \mathcal{O}_X)$ is a
                 scheme or $(X, \mathcal{A}) = (X, \mathcal{D})$ is a
                 D-scheme in the sense of Beilinson and Bernstein. In
                 these cases, we may use any open affine cover of $X$
                 closed under finite intersections to compute
                 noncommutative deformations in concrete terms using
                 presheaf methods. We compute the noncommutative
                 deformations of the left $\sh D$_X$ $-module
                 $\mathcal{D}$_X$ $ when $X$ is an elliptic curve as an
                 example.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Hare:2010:MVS,
  author =       "Kevin G. Hare",
  title =        "More variations on the {Sierpi{\'n}ski} sieve",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "3",
  pages =        "543--562",
  month =        jun,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-036-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "28A80 (11R06 28A78)",
  MRnumber =     "2666388 (2011f:28006)",
  MRreviewer =   "Maria Moszy{\'n}ska",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "This paper answers a question of Broomhead, Montaldi
                 and Sidorov about the existence of gaskets of a
                 particular type related to the Sierpi{\'n}ski sieve.
                 These gaskets are given by iterated function systems
                 that do not satisfy the open set condition. We use the
                 methods of Ngai and Wang to compute the dimension of
                 these gaskets.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Ishii:2010:WFR,
  author =       "Taku Ishii",
  title =        "{Whittaker} functions on real semisimple {Lie} groups
                 of rank two",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "3",
  pages =        "563--581",
  month =        jun,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-030-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "11F70 (22E45)",
  MRnumber =     "2666389 (2011e:11093)",
  MRreviewer =   "Henry H. Kim",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We give explicit formulas for Whittaker functions on
                 real semisimple Lie groups of real rank two belonging
                 to the class one principal series representations. By
                 using these formulas we compute certain archimedean
                 zeta integrals.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Konyagin:2010:DP,
  author =       "Sergei V. Konyagin and Carl Pomerance and Igor E.
                 Shparlinski",
  title =        "On the Distribution of Pseudopowers",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "3",
  pages =        "582--594",
  month =        jun,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-020-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "11N69 (11L07 11N36)",
  MRnumber =     "2666390 (2011f:11128)",
  MRreviewer =   "D. R. Heath-Brown",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "An $x$-pseudopower to base $g$ is a positive integer
                 that is not a power of $g$, yet is so modulo $p$ for
                 all primes $ple x$. We improve an upper bound for the
                 least such number, due to E.~Bach, R.~Lukes,
                 J.~Shallit, and H.~C.~Williams. The method is based on
                 a combination of some bounds of exponential sums with
                 new results about the average behaviour of the
                 multiplicative order of $g$ modulo prime numbers.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Martinez:2010:LUR,
  author =       "J. F. Mart{\'\i}nez and A. Molt{\'o} and J. Orihuela
                 and S. Troyanski",
  title =        "On locally uniformly rotund renormings in {$C(K)$}
                 spaces",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "3",
  pages =        "595--613",
  month =        jun,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-037-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "46B03 (46B20)",
  MRnumber =     "2666391 (2011g:46009)",
  MRreviewer =   "Jarno Talponen",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "A characterization of the Banach spaces of type C(K)
                 that admit an equivalent locally uniformly rotund norm
                 is obtained, and a method to apply it to concrete
                 spaces is developed. As an application the existence of
                 such renorming is deduced when K is a Namioka--Phelps
                 compact or for some particular class of Rosenthal
                 compacta, results which were originally proved with ad
                 hoc methods.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Pronk:2010:TGO,
  author =       "Dorette Pronk and Laura Scull",
  title =        "Translation Groupoids and Orbifold Cohomology",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "3",
  pages =        "614--645",
  month =        jun,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-024-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "55N32 (18D05 19L47 57R18 57S15)",
  MRnumber =     "2666392 (2011h:55009)",
  MRreviewer =   "Andr{\'e} G. Henriques",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We show that the bicategory of (representable)
                 orbifolds and good maps is equivalent to the bicategory
                 of orbifold translation groupoids and generalized
                 equivariant maps, giving a mechanism for transferring
                 results from equivariant homotopy theory to the
                 orbifold category. As an application, we use this
                 result to define orbifold versions of a couple of
                 equivariant cohomology theories: $K$-theory and Bredon
                 cohomology for certain coefficient diagrams.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Rupp:2010:R,
  author =       "R. Rupp and A. Sasane",
  title =        "Reducibility in {$A_\mathbb{R}(K)$},
                 {$C_\mathbb{R}(K)$}, and {$A(K)$}",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "3",
  pages =        "646--667",
  month =        jun,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-025-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "46J15 (19B10 30H80 93D15)",
  MRnumber =     "2666393 (2011h:46069)",
  MRreviewer =   "Jordi Pau",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let $K$ denote a compact real symmetric subset of
                 $\mC$ and let $A_{\mathbb R}(K)$ denote the real Banach
                 algebra of all real symmetric continuous functions on
                 $K$ that are analytic in the interior $K^\circ$ of $K$,
                 endowed with the supremum norm. We characterize all
                 unimodular pairs $(f,g)$ in $A_{\mathbb R}(K)$^2$ $
                 which are reducible. In addition, for an arbitrary
                 compact $K$ in $\mathbb C$, we give a new proof (not
                 relying on Banach algebra theory or elementary stable
                 rank techniques) of the fact that the Bass stable rank
                 of $A(K)$ is 1. Finally, we also characterize all
                 compact real symmetric sets $K$ such that $A_{\mathbb
                 R}(K)$, respectively $C_{\mathbb R}(K)$, has Bass
                 stable rank 1.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Vollaard:2010:SLS,
  author =       "Inken Vollaard",
  title =        "The supersingular locus of the {Shimura} variety for
                 {${\rm GU}(1,s)$}",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "3",
  pages =        "668--720",
  month =        jun,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-031-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "14G35 (11G18)",
  MRnumber =     "2666394 (2011j:14059)",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "In this paper we study the supersingular locus of the
                 reduction modulo $p$ of the Shimura variety for GU(1,
                 $s$) in the case of an inert prime $p$. Using
                 Dieudonn{\'e} theory we define a stratification of the
                 corresponding moduli space of $p$-divisible groups. We
                 describe the incidence relation of this stratification
                 in terms of the Bruhat-Tits building of a unitary
                 group. In the case of GU(1,2), we show that the
                 supersingular locus is equidimensional of dimension 1
                 and is of complete intersection. We give an explicit
                 description of the irreducible components and their
                 intersection behaviour.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Boocher:2010:FFU,
  author =       "Adam Boocher and Michael Daub and Ryan K. Johnson and
                 H. Lindo and S. Loepp and Paul A. Woodard",
  title =        "Formal Fibers of Unique Factorization Domains",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "4",
  pages =        "721--736",
  month =        aug,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-014-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "13J10",
  MRnumber =     "2674698",
  MRreviewer =   "Tran Tuan Nam",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let $(T,M)$ be a complete local (Noetherian) ring such
                 that $\dim T\geq 2$ and $|T|=|T/M|$ and let $\{p$_i$ \}
                 _{i \in \mathcal I}$ be a collection of elements of $T$
                 indexed by a set $\mathcal I$ so that $|\mathcal I | <
                 |T|$. For each $i \in \mathcal{I}$, let $C_i
                 :=\{Q_{i1}, \dots, Q_{in_i}\}$ be a set of nonmaximal
                 prime ideals containing $p_i$ such that the $Q_{ij}$
                 are incomparable and $p_i \in Q_{jk}$ if and only if $i
                 = j$. We provide necessary and sufficient conditions so
                 that $T$ is the ${\bf m}$-adic completion of a local
                 unique factorization domain $(A, {\bf m})$, and for
                 each $i \in \mathcal I$, there exists a unit $t_i$ of
                 $T$ so that $p_i t_i \in A$ and $C_i$ is the set of
                 prime ideals $Q$ of $T$ that are maximal with respect
                 to the condition that $Q \cap A = p_i t_i A$. We then
                 use this result to construct a (nonexcellent) unique
                 factorization domain containing many ideals for which
                 tight closure and completion do not commute. As another
                 application, we construct a unique factorization domain
                 $A$ most of whose formal fibers are geometrically
                 regular.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Ditzian:2010:ADA,
  author =       "Z. Ditzian and A. Prymak",
  title =        "Approximation by dilated averages and
                 {$K$}-functionals",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "4",
  pages =        "737--757",
  month =        aug,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-040-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "41A30",
  MRnumber =     "2674699 (2011h:41018)",
  MRreviewer =   "Weiyi Su",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "For a positive finite measure $d{\mu}( {\bf u})$ on
                 ${\bf R}^d$ normalized to satisfy ${f\int}_{R^d}
                 d{\mu}( {\bf u}) = 1$, the dilated average of $f({\bf
                 x})$ is given by $A_t f({\bf x})={\int}_{R^d} f({\bf x}
                 {-}t {\bf u})d{\mu}( {\bf u})$. It will be shown that
                 under some mild assumptions on d{\mu}( {\bf u}) one has
                 the equivalence ||A$_t$ f - f||$_B$ \asymp inf{ (||f -
                 g||$_B$ +t$^2$ ||P(D)g||$_B$): P(D)g {\in} B} for t >
                 0, where {\phi}(t) \asymp {\psi}(t) means $c^{ - 1}$
                 {\leq} {\phi}(t)/{\psi}(t) {\leq} c, B is a Banach
                 space of functions for which translations are
                 continuous isometries and P(D) is an elliptic
                 differential operator induced by {\mu}. Many
                 applications are given, notable among which is the
                 averaging operator with d{\mu}( {\bf u}) =
                 (1/m(S)){\chi}$_S$ ( {\bf u})d {\bf u}, where S is a
                 bounded convex set in {\bf R}$^d$ with an interior
                 point, m(S) is the Lebesgue measure of S, and
                 {\chi}$_S$ ( {\bf u}) is the characteristic function of
                 S. The rate of approximation by averages on the
                 boundary of a convex set under more restrictive
                 conditions is also shown to be equivalent to an
                 appropriate K-functional.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Dolinar:2010:GPQ,
  author =       "Gregor Dolinar and Bojan Kuzma",
  title =        "General Preservers of Quasi-Commutativity",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "4",
  pages =        "758--786",
  month =        aug,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-041-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "06A99 (15A27 15A86)",
  MRnumber =     "2674700 (2011f:06005)",
  MRreviewer =   "Peter {\v{S}}emrl",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let $M_n$ be the algebra of all $n \times n$ matrices
                 over ${\bf C}$. We say that $A, B \in M_n$
                 quasi-commute if there exists a nonzero $\xi \in {\bf
                 C}$ such that $AB = \xi BA$. In the paper we classify
                 bijective not necessarily linear maps $\Phi: M_n \to
                 M_n$ which preserve quasi-commutativity in both
                 directions.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Landquist:2010:ETC,
  author =       "E. Landquist and P. Rozenhart and R. Scheidler and J.
                 Webster and Q. Wu",
  title =        "An explicit treatment of cubic function fields with
                 applications",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "4",
  pages =        "787--807",
  month =        aug,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-032-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "14H05 (11G20 11R16 11R58 14H45)",
  MRnumber =     "2674701 (2011f:14044)",
  MRreviewer =   "Valmecir A. Bayer",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We give an explicit treatment of cubic function fields
                 of characteristic at least five. This includes an
                 efficient technique for converting such a field into
                 standard form, formulae for the field discriminant and
                 the genus, simple necessary and sufficient criteria for
                 non-singularity of the defining curve, and a
                 characterization of all triangular integral bases. Our
                 main result is a description of the signature of any
                 rational place in a cubic extension that involves only
                 the defining curve and the order of the base field. All
                 these quantities only require simple polynomial
                 arithmetic as well as a few square-free polynomial
                 factorizations and, in some cases, square and cube root
                 extraction modulo an irreducible polynomial. We also
                 illustrate why and how signature computation plays an
                 important role in computing the class number of the
                 function field. This in turn has applications to the
                 study of zeros of zeta functions of function fields.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Legendre:2010:ELE,
  author =       "Eveline Legendre",
  title =        "Extrema of low eigenvalues of the {Dirichlet--Neumann
                 Laplacian} on a disk",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "4",
  pages =        "808--826",
  month =        aug,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-042-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "35P15 (35B05 35J25)",
  MRnumber =     "2674702 (2011f:35239)",
  MRreviewer =   "Sui Sun Cheng",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We study extrema of the first and the second mixed
                 eigenvalues of the Laplacian on the disk among some
                 families of Dirichlet--Neumann boundary conditions. We
                 show that the minimizer of the second eigenvalue among
                 all mixed boundary conditions lies in a compact
                 1-parameter family for which an explicit description is
                 given. Moreover, we prove that among all partitions of
                 the boundary with bounded number of parts on which
                 Dirichlet and Neumann conditions are imposed
                 alternately, the first eigenvalue is maximized by the
                 uniformly distributed partition.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Ouyang:2010:BFC,
  author =       "Caiheng Ouyang and Quanhua Xu",
  title =        "{BMO} functions and {Carleson} measures with values in
                 uniformly convex spaces",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "4",
  pages =        "827--844",
  month =        aug,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-043-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "46E40 (42B25 46B20)",
  MRnumber =     "2674703 (2011e:46062)",
  MRreviewer =   "Tuomas P. Hyt{\"o}nen",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "This paper studies the relationship between
                 vector-valued BMO functions and the Carleson measures
                 defined by their gradients. Let $dA$ and $dm$ denote
                 Lebesgue measures on the unit disc $D$ and the unit
                 circle ${\bf T}$, respectively. For $1 < q < \infty$
                 and a Banach space $B$, we prove that there exists a
                 positive constant $c$ such that $\sup_{z 0} \in D
                 \int_D (1 - |z|)^{q - 1} ||\nablaf(z)||^q P_{z 0} (z)
                 dA(z) \leq c^q \sup_{z 0} \in D \int_T ||f(z) -
                 f(z_0)||^q P_{z 0} (z) dm(z)$ holds for all
                 trigonometric polynomials f with coefficients in B if
                 and only if B admits an equivalent norm which is
                 q-uniformly convex, where P$_{z 0}$ (z)=1 - |z$_0$
                 |$^2$ /|1 - z$_0^*$ z|$^2$. The validity of the
                 converse inequality is equivalent to the existence of
                 an equivalent q-uniformly smooth norm.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Samei:2010:BPA,
  author =       "Ebrahim Samei and Nico Spronk and Ross Stokke",
  title =        "Biflatness and pseudo-amenability of {Segal}
                 algebras",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "4",
  pages =        "845--869",
  month =        aug,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-044-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "43A20 (43A30 46H25 46L07)",
  MRnumber =     "2674704 (2011h:43002)",
  MRreviewer =   "Krishnan Parthasarathy",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We investigate generalized amenability and biflatness
                 properties of various (operator) Segal algebras in both
                 the group algebra, L$^1$ (G), and the Fourier algebra,
                 A(G), of a locally compact group G.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Valdimarsson:2010:BLP,
  author =       "Stef{\'a}n Ingi Valdimarsson",
  title =        "The {Brascamp--Lieb} polyhedron",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "4",
  pages =        "870--888",
  month =        aug,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-045-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "26D15 (44A35)",
  MRnumber =     "2674705",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "A set of necessary and sufficient conditions for the
                 Brascamp-Lieb inequality to hold has recently been
                 found by Bennett, Carbery, Christ, and Tao. We present
                 an analysis of these conditions. This analysis allows
                 us to give a concise description of the set where the
                 inequality holds in the case where each of the linear
                 maps involved has co-rank 1. This complements the
                 result of Barthe concerning the case where the linear
                 maps all have rank 1. Pushing our analysis further, we
                 describe the case where the maps have either rank 1 or
                 rank 2. A separate but related problem is to give a
                 list of the finite number of conditions necessary and
                 sufficient for the Brascamp-Lieb inequality to hold. We
                 present an algorithm which generates such a list.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Xia:2010:SIO,
  author =       "Jingbo Xia",
  title =        "Singular integral operators and essential
                 commutativity on the sphere",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "4",
  pages =        "889--913",
  month =        aug,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-038-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "47G10 (32A55 42B25 46L05 47B35 47L80)",
  MRnumber =     "2674706 (2011g:47110)",
  MRreviewer =   "Edgar Tchoundja",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let $T$ be the $C$^*$$-algebra generated by the
                 Toeplitz operators {$T$_{{\phi}}$$: ${\phi}$ {\in}
                 $L$$^{\infty}$ ( $S$, $d{\sigma}$)} on the Hardy space
                 $H$$^2$ ( $S$) of the unit sphere in {\bf C}$^n$. It is
                 well known that $T$ is contained in the essential
                 commutant of {$T$_{{\phi}}$$: ${\phi}$ {\in} VMO{\cap}
                 $L$$^{\infty}$ ( $S$, $d{\sigma}$)}. We show that the
                 essential commutant of {$T$_{{\phi}}$$: ${\phi}$ {\in}
                 VMO{\cap} $L$$^{\infty}$ ( $S$, $d{\sigma}$)} is
                 strictly larger than $T$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Zorn:2010:RPS,
  author =       "Christian Zorn",
  title =        "Reducibility of the principal series for
                 {$\widetilde{\rm Sp}_2(F)$} over a {$p$}-adic field",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "4",
  pages =        "914--960",
  month =        aug,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-046-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "22E50 (11F70)",
  MRnumber =     "2674707 (2011e:22026)",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let $G_n = \Sp_n(F)$ be the rank $n$ symplectic group
                 with entries in a nondyadic $p$-adic field $F$. We
                 further let $G^{\texttt{~}}_n$ be the metaplectic
                 extension of $G_n$ by ${\bf C}^1 = z \in {\bf C}^\times
                 | |z| = 1$ defined using the Leray cocycle. In this
                 paper, we aim to demonstrate the complete list of
                 reducibility points of the genuine principal series of
                 $G^{\texttt{~}}_2$. In most cases, we will use some
                 techniques developed by Tadi{\'c} that analyze the
                 Jacquet modules with respect to all of the parabolics
                 containing a fixed Borel. The exceptional cases involve
                 representations induced from unitary characters $\chi$
                 with $\chi^2 = 1$. Because such representations $\pi$
                 are unitary, to show the irreducibility of $\pi$, it
                 suffices to show that ${\rm dim}_C {\rm
                 Hom}_{G^{\texttt{~}}}(\pi, \pi) = 1$. We will
                 accomplish this by examining the poles of certain
                 intertwining operators associated to simple roots. Then
                 some results of Shahidi and Ban decompose arbitrary
                 intertwining operators into a composition of operators
                 corresponding to the simple roots of
                 $G^{\texttt{~}}_2$. We will then be able to show that
                 all such operators have poles at principal series
                 representations induced from quadratic characters and
                 therefore such operators do not extend to operators in
                 ${\rm Hom}_G^{\texttt{~}} 2(\pi, \pi)$ for the $\pi$ in
                 question.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Aleman:2010:MII,
  author =       "Alexandru Aleman and Peter Duren and Mar{\'\i}a J.
                 Mart{\'\i}n and Dragan Vukoti{\'c}",
  title =        "Multiplicative isometries and isometric
                 zero-divisors",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "5",
  pages =        "961--974",
  month =        oct,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-048-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "46E15 (30H05)",
  MRnumber =     "2730350",
  MRreviewer =   "Oscar Blasco",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "For some Banach spaces of analytic functions in the
                 unit disk (weighted Bergman spaces, Bloch space,
                 Dirichlet-type spaces), the isometric pointwise
                 multipliers are found to be unimodular constants. As a
                 consequence, it is shown that none of those spaces have
                 isometric zero-divisors. Isometric coefficient
                 multipliers are also investigated.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Bjorndahl:2010:RTN,
  author =       "Christina Bjorndahl and Yael Karshon",
  title =        "Revisiting {Tietze--Nakajima}: local and global
                 convexity for maps",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "5",
  pages =        "975--993",
  month =        oct,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-052-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "53Dxx (52Bxx)",
  MRnumber =     "2730351",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "A theorem of Tietze and Nakajima, from 1928, asserts
                 that if a subset X of {\bf R}$^n$ is closed, connected,
                 and locally convex, then it is convex. We give an
                 analogous {``local to global convexity''} theorem when
                 the inclusion map of X to {\bf R}$^n$ is replaced by a
                 map from a topological space X to {\bf R}$^n$ that
                 satisfies certain local properties. Our motivation
                 comes from the Condevaux-Dazord-Molino proof of the
                 Atiyah-Guillemin-Sternberg convexity theorem in
                 symplectic geometry.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Breslin:2010:CBS,
  author =       "William Breslin",
  title =        "Curvature bounds for surfaces in hyperbolic
                 3-manifolds",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "5",
  pages =        "994--1010",
  month =        oct,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-056-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "57M50",
  MRnumber =     "2730352 (2011i:57020)",
  MRreviewer =   "Baris Coskunuzer",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "A triangulation of a hyperbolic 3-manifold is L-thick
                 if each tetrahedron having all vertices in the thick
                 part of M is L-bilipschitz diffeomorphic to the
                 standard Euclidean tetrahedron. We show that there
                 exists a fixed constant L such that every complete
                 hyperbolic 3-manifold has an L-thick geodesic
                 triangulation. We use this to prove the existence of
                 universal bounds on the principal curvatures of
                 {\pi}$_1$-injective surfaces and strongly irreducible
                 Heegaard surfaces in hyperbolic 3-manifolds.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Buckingham:2010:FCF,
  author =       "Paul Buckingham and Victor Snaith",
  title =        "Functoriality of the canonical fractional {Galois}
                 ideal",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "5",
  pages =        "1011--1036",
  month =        oct,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-054-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "11R42 (11R23 11R70)",
  MRnumber =     "2730353",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "The fractional Galois ideal is a conjectural
                 improvement on the higher Stickelberger ideals defined
                 at negative integers, and is expected to provide
                 non-trivial annihilators for higher K-groups of rings
                 of integers of number fields. In this article, we
                 extend the definition of the fractional Galois ideal to
                 arbitrary (possibly infinite and non-abelian) Galois
                 extensions of number fields under the assumption of
                 Stark's conjectures and prove naturality properties
                 under canonical changes of extension. We discuss
                 applications of this to the construction of ideals in
                 non-commutative Iwasawa algebras.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Calvino-Louzao:2010:RET,
  author =       "E. Calvi{\~n}o-Louzao and E. Garc{\'\i}a-R{\'\i}o and
                 R. V{\'a}zquez-Lorenzo",
  title =        "{Riemann} extensions of torsion-free connections with
                 degenerate {Ricci} tensor",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "5",
  pages =        "1037--1057",
  month =        oct,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-059-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "53C50",
  MRnumber =     "2730354",
  MRreviewer =   "Miguel Brozos-V{\'a}zquez",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "{Correspondence} between torsion-free connections with
                 {nilpotent skew-symmetric curvature operator} and IP
                 Riemann extensions is shown. Some consequences are
                 derived in the study of four-dimensional IP metrics and
                 locally homogeneous affine surfaces.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Chen:2010:CS,
  author =       "Yichao Chen and Yanpei Liu",
  title =        "On a Conjecture of {S. Stahl}",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "5",
  pages =        "1058--1059",
  month =        oct,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-058-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "05C10 (05C31)",
  MRnumber =     "2730355 (2011g:05068)",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "S. Stahl conjectured that the zeros of genus
                 polynomials are real. In this note, we disprove this
                 conjecture.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Darmon:2010:HPT,
  author =       "Henri Darmon and Ye Tian",
  title =        "{Heegner} Points over {Towers of Kummer} Extensions",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "5",
  pages =        "1060--1081",
  month =        oct,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-039-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "11G40 (11F46 11G05 11R23)",
  MRnumber =     "2730356",
  MRreviewer =   "Jeremy T. Teitelbaum",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let E be an elliptic curve, and let L$_n$ be the
                 Kummer extension generated by a primitive p$^n$-th root
                 of unity and a p$^n$-th root of a for a fixed a {\in}
                 {\bf Q}$^\times$ - {{\pm}1}. A detailed case study by
                 Coates, Fukaya, Kato and Sujatha and V. Dokchitser has
                 led these authors to predict unbounded and strikingly
                 regular growth for the rank of E over L$_n$ in certain
                 cases. The aim of this note is to explain how some of
                 these predictions might be accounted for by Heegner
                 points arising from a varying collection of Shimura
                 curve parametrisations.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Godinho:2010:FGM,
  author =       "Leonor Godinho and M. E. Sousa-Dias",
  title =        "The Fundamental Group of {$S^1$}-manifolds",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "5",
  pages =        "1082--1098",
  month =        oct,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-053-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "53D20 (37J15 55Q05)",
  MRnumber =     "2730357 (2011i:53134)",
  MRreviewer =   "Eduardo A. Gonzalez",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We address the problem of computing the fundamental
                 group of a symplectic S$^1$-manifold for
                 non-Hamiltonian actions on compact manifolds, and for
                 Hamiltonian actions on non-compact manifolds with a
                 proper moment map. We generalize known results for
                 compact manifolds equipped with a Hamiltonian
                 S$^1$-action. Several examples are presented to
                 illustrate our main results.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Goldmakher:2010:CSS,
  author =       "Leo Goldmakher",
  title =        "Character Sums to Smooth Moduli are Small",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "5",
  pages =        "1099--1115",
  month =        oct,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-047-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "11L40",
  MRnumber =     "2730358",
  MRreviewer =   "Moubariz Z. Garaev",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Recently, Granville and Soundararajan have made
                 fundamental breakthroughs in the study of character
                 sums. Building on their work and using estimates on
                 short character sums developed by Graham--Ringrose and
                 Iwaniec, we improve the P{\'o}lya--Vinogradov
                 inequality for characters with smooth conductor.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Jin:2010:DLO,
  author =       "Yongyang Jin and Genkai Zhang",
  title =        "Degenerate $p$-{Laplacian} Operators and {Hardy} Type
                 Inequalities on {$H$}-Type Groups",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "5",
  pages =        "1116--1130",
  month =        oct,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-033-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "22E25 (22E30 26D10)",
  MRnumber =     "2730359 (2011j:22015)",
  MRreviewer =   "Luca Capogna",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let $\mathbb G$ be a step-two nilpotent group of
                 H-type with Lie algebra $\mathfrak G=V\oplus \mathfrak
                 t$. We define a class of vector fields $X={X_j}$ on
                 $\mathbb G$ depending on a real parameter $k\ge 1$, and
                 we consider the corresponding $p$-Laplacian operator
                 $L_{p,k} u= div_X (|\nabla_{X} u|^{p-2} \nabla_X u)$.
                 For $k=1$ the vector fields $X=\{X_j\}$ are the left
                 invariant vector fields corresponding to an orthonormal
                 basis of $V$; for $\mathbb G$ being the Heisenberg
                 group the vector fields are the Greiner fields. In this
                 paper we obtain the fundamental solution for the
                 operator $L_{p,k}$ and as an application, we get a
                 Hardy type inequality associated with $X$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Kleppe:2010:MSR,
  author =       "Jan O. Kleppe",
  title =        "Moduli spaces of reflexive sheaves of rank $2$",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "5",
  pages =        "1131--1154",
  month =        oct,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-057-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "14F05 (14Dxx)",
  MRnumber =     "2730360",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let $F$ be a coherent rank 2 sheaf on a scheme Y
                 {\subset} {\bf P}$^n$ of dimension at least two and let
                 X {\subset} Y be the zero set of a section {\sigma}
                 {\in} H$^0$ ( $F$). In this paper, we study the
                 relationship between the functor that deforms the pair
                 ( $F$,{\sigma}) and the two functors that deform $F$ on
                 Y, and X in Y, respectively. By imposing some
                 conditions on two forgetful maps between the functors,
                 we prove that the scheme structure of e.g., the moduli
                 scheme M $_Y$ (P) of stable sheaves on a threefold Y at
                 ( $F$), and the scheme structure at (X) of the Hilbert
                 scheme of curves on Y become closely related. Using
                 this relationship, we get criteria for the dimension
                 and smoothness of M $_Y$ (P) at ( $F$), without
                 assuming Ext$^2$ ( $F$, $F$) = 0. For reflexive sheaves
                 on Y= {\bf P}$^3$ whose deficiency module M = H$_*^1$ (
                 $F$) satisfies$_0$ Ext$^2$ (M,M) = 0 ( e.g., of
                 diameter at most 2), we get necessary and sufficient
                 conditions of unobstructedness that coincide in the
                 diameter one case. The conditions are further
                 equivalent to the vanishing of certain graded Betti
                 numbers of the free graded minimal resolution of
                 $H_*^0(F)$. Moreover, we show that every irreducible
                 component of $M_P^3(P)$ containing a reflexive sheaf of
                 diameter one is reduced (generically smooth) and we
                 compute its dimension. We also determine a good lower
                 bound for the dimension of any component of $M_P^3(P)$
                 that contains a reflexive stable sheaf with ``small''
                 deficiency module $M$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Young:2010:MCV,
  author =       "Matthew P. Young",
  title =        "Moments of the critical values of families of elliptic
                 curves, with applications",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "5",
  pages =        "1155--1181",
  month =        oct,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-049-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "11M50 (11G40)",
  MRnumber =     "2730361 (2011h:11101)",
  MRreviewer =   "Steven Joel Miller",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We make conjectures on the moments of the central
                 values of the family of all elliptic curves and on the
                 moments of the first derivative of the central values
                 of a large family of positive rank curves. In both
                 cases the order of magnitude is the same as that of the
                 moments of the central values of an orthogonal family
                 of L-functions. Notably, we predict that the critical
                 values of all rank 1 elliptic curves is logarithmically
                 larger than the rank 1 curves in the positive rank
                 family. Furthermore, as arithmetical applications, we
                 make a conjecture on the distribution of a$_p$ 's
                 amongst all rank 2 elliptic curves and show how the
                 Riemann hypothesis can be deduced from sufficient
                 knowledge of the first moment of the positive rank
                 family (based on an idea of Iwaniec).",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Yue:2010:FFR,
  author =       "Hong Yue",
  title =        "A fractal function related to the {John--Nirenberg}
                 inequality for {$Q_\alpha(\mathbb{R}^n)$}",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "5",
  pages =        "1182--1200",
  month =        oct,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-055-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "42B35 (28A80 35A23 42C10)",
  MRnumber =     "2730362 (2011j:42043)",
  MRreviewer =   "Yong Lin",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "A borderline case function f for Q$_{{\alpha}}$ ( {\bf
                 R}$^n$) spaces is defined as a Haar wavelet
                 decomposition, with the coefficients depending on a
                 fixed parameter {\beta} > 0. On its support I$_0$
                 =[0,1]$^n$, f(x) can be expressed by the binary
                 expansions of the coordinates of x. In particular,
                 f=f$_{{\beta}}$ {\in} Q$_{{\alpha}}$ ( {\bf R}$^n$) if
                 and only if {\alpha} < {\beta} < n/2, while for {\beta}
                 = {\alpha}, it was shown by Yue and Dafni that f
                 satisfies a John-Nirenberg inequality for
                 Q$_{{\alpha}}$ ( {\bf R}$^n$). When {\beta} {\not=} 1,
                 f is a self-affine function. It is continuous almost
                 everywhere and discontinuous at all dyadic points
                 inside I$_0$. In addition, it is not monotone along any
                 coordinate direction in any small cube. When the
                 parameter {\beta} {\in} (0, 1), f is onto from $I_0$ to
                 $[-1/(1 - 2^{-\beta}), 1 / (1 - 2^{-\beta})]$, and the
                 graph of $f$ has a non-integer fractal dimension $n + 1
                 \beta$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Alzati:2010:CVA,
  author =       "Alberto Alzati and Gian Mario Besana",
  title =        "Criteria for very ampleness of rank two vector bundles
                 over ruled surfaces",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "6",
  pages =        "1201--1227",
  month =        dec,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-066-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "14J60",
  MRnumber =     "2760655",
  bibdate =      "Wed Sep 7 18:49:51 2011",
  bibsource =    "http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Ardila:2010:VMP,
  author =       "Federico Ardila and Alex Fink and Felipe Rinc{\'o}n",
  title =        "Valuations for Matroid Polytope Subdivisions",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "6",
  pages =        "1228--1245",
  month =        dec,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-064-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "05B35",
  MRnumber =     "2760656",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We prove that the ranks of the subsets and the
                 activities of the bases of a matroid define valuations
                 for the subdivisions of a matroid polytope into smaller
                 matroid polytopes.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Chaput:2010:QCM,
  author =       "P. E. Chaput and L. Manivel and N. Perrin",
  title =        "Quantum cohomology of minuscule homogeneous spaces
                 {III}. {Semi-simplicity} and consequences",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "6",
  pages =        "1246--1263",
  month =        dec,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-050-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "14N35 (14M15)",
  MRnumber =     "2760657",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We prove that the quantum cohomology ring of any
                 minuscule or cominuscule homogeneous space, specialized
                 at q=1, is semisimple. This implies that complex
                 conjugation defines an algebra automorphism of the
                 quantum cohomology ring localized at the quantum
                 parameter. We check that this involution coincides with
                 the strange duality defined in our previous article. We
                 deduce Vafa-Intriligator type formulas for the
                 Gromov-Witten invariants.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Chen:2010:HVM,
  author =       "Jingyi Chen and Ailana Fraser",
  title =        "Holomorphic variations of minimal disks with boundary
                 on a {Lagrangian} surface",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "6",
  pages =        "1264--1275",
  month =        dec,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-068-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "58Exx (53Cxx 53Dxx)",
  MRnumber =     "2760658",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let L be an oriented Lagrangian submanifold in an
                 $n$-dimensional K{\"a}hler manifold $M$. Let $u: D \to
                 M$ be a minimal immersion from a disk $D$ with
                 $u(\partial D) \subset L$ such that $u(D)$ meets $L$
                 orthogonally along $u( \partial D)$. Then the real
                 dimension of the space of admissible holomorphic
                 variations is at least $n + \mu (E,F)$, where $\mu
                 (E,F)$ is a boundary Maslov index; the minimal disk is
                 holomorphic if there exist $n$ admissible holomorphic
                 variations that are linearly independent over ${\bf R}$
                 at some point $p \in \partial D$; if $M = {\bf C} P^n$
                 and $u$ intersects $L$ positively, then $u$ is
                 holomorphic if it is stable, and its Morse index is at
                 least $n + \mu (E,F)$ if $u$ is unstable.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{ElWassouli:2010:GPT,
  author =       "Fouzia {El Wassouli}",
  title =        "A generalized {Poisson} transform of an
                 {$L^p$}-function over the {Shilov} boundary of the
                 {$n$}-dimensional {Lie} ball",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "6",
  pages =        "1276--1292",
  month =        dec,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-069-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "32A50 (31B10 31B25 32A45 32M15 46F15)",
  MRnumber =     "2760659",
  MRreviewer =   "Jacques Faraut",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let $D$ be the n-dimensional Lie ball and let
                 $\mathfrak B(S)$ be the space of hyperfunctions on the
                 Shilov boundary $S$ of $D$. The aim of this paper is to
                 give a necessary and sufficient condition on the
                 generalized Poisson transform $P_{l,{\lambda}} f$ of an
                 element $f$ in the space $\mathfrak B(S)$ for $f$ to be
                 in $L^p (S), 1 < p < \infty$. Namely, if $F$ is the
                 Poisson transform of some $f \in \mathfrak B(S)$ (i.e.,
                 $F = P_{l, \lambda} f$), then for any $l \in {\bf Z}$
                 and $\lambda \in {\bf C}$ such that $R e[i \lambda] >
                 \frac{n}{2 - 1}$, we show that $f \in L^p (S)$ if and
                 only if $f$ satisfies the growth condition
                 $||F||_{\lambda,p} = \sup 0 \leq r < 1 (1 - r^2)^{R e[i
                 \lambda]} - \frac{n}{2+l}$ \SGMLentity{"23a1}
                 \SGMLentity{"23a3} \SGMLentity{8992} \SGMLentity{8993}
                 S |F(ru)|$^p$ du \SGMLentity{"23a4} \SGMLentity{"23a6}
                 $\frac 1 p < +\infty$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Kasprzyk:2010:CTF,
  author =       "Alexander M. Kasprzyk",
  title =        "Canonical Toric {Fano} Threefolds",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "6",
  pages =        "1293--1309",
  month =        dec,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-070-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "14J45 (14J30)",
  MRnumber =     "2760660",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "An inductive approach to classifying all toric Fano
                 varieties is given. As an application of this
                 technique, we present a classification of the toric
                 Fano threefolds with at worst canonical singularities.
                 Up to isomorphism, there are 674,688 such varieties.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Lee:2010:IHA,
  author =       "Kyu-Hwan Lee",
  title =        "{Iwahori--Hecke} Algebras of {${\rm SL}_2$} over
                 $2$-Dimensional Local Fields",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "6",
  pages =        "1310--1324",
  month =        dec,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-072-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "20Gxx",
  MRnumber =     "2760661",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "In this paper we construct an analogue of
                 Iwahori-Hecke algebras of SL$_2$ over 2-dimensional
                 local fields. After considering coset decompositions of
                 double cosets of a Iwahori subgroup, we define a
                 convolution product on the space of certain functions
                 on SL$_2$, and prove that the product is well-defined,
                 obtaining a Hecke algebra. Then we investigate the
                 structure of the Hecke algebra. We determine the center
                 of the Hecke algebra and consider Iwahori-Matsumoto
                 type relations.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Mo:2010:SEC,
  author =       "Xiaohuan Mo and Changtao Yu",
  title =        "On some explicit constructions of {Finsler} metrics
                 with scalar flag curvature",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "6",
  pages =        "1325--1339",
  month =        dec,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-051-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "53C60",
  MRnumber =     "2760662",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We give an explicit construction of polynomial ( of
                 arbitrary degree) ({\alpha},{\beta})-metrics with
                 scalar flag curvature and determine their scalar flag
                 curvature. These Finsler metrics contain all
                 non-trivial projectively flat
                 ({\alpha},{\beta})-metrics of constant flag
                 curvature.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Moeglin:2010:HOE,
  author =       "C. M{\oe}glin",
  title =        "Holomorphie des op{\'e}rateurs d'entrelacement
                 normalis{\'e}s {\`a} l'aide des param{\`e}tres
                 d'{Arthur}. ({French}) [{Holomorphism} of normalized
                 interlacing operators with the help of {Arthur}
                 parameters]",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "6",
  pages =        "1340--1386",
  month =        dec,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-074-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "22Exx",
  MRnumber =     "2760663",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "In this paper we prove holomorphy for certain
                 intertwining operators arising from the theory of
                 Eisenstein series. To do that we need to normalize
                 using the Langlands-Shahidi's normalization arising
                 from the twisted endoscopy and the associated
                 representations of the general linear group.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
  language =     "French",
}

@Article{Pamuk:2010:HSE,
  author =       "Mehmetcik Pamuk",
  title =        "Homotopy self-equivalences of $4$-manifolds with free
                 fundamental group",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "6",
  pages =        "1387--1403",
  month =        dec,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-061-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "57N13 (55P10 57R80)",
  MRnumber =     "2760664 (2011i:57026)",
  MRreviewer =   "Terry Lawson",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We calculate the group of homotopy classes of homotopy
                 self-equivalences of 4-manifolds with free fundamental
                 group and obtain a classification of such 4-manifolds
                 up to s-cobordism.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Saroglou:2010:CES,
  author =       "Christos Saroglou",
  title =        "Characterizations of extremals for some functionals on
                 convex bodies",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "6",
  pages =        "1404--1418",
  month =        dec,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-062-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "52A40 (52A22)",
  MRnumber =     "2760665",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We investigate equality cases in inequalities for
                 Sylvester-type functionals. Namely, it was proven by
                 Campi, Colesanti, and Gronchi that the quantity
                 {\int}$_{x 0}$ {\in} K {\ldots}{\int}$_{x n}$ {\in} K
                 [V(conv{x$_0$,...,x$_n$})]$^p$ dx$_0$ {\ldots}dx$_n$, n
                 {\geq} d, p {\geq} 1 is maximized by triangles among
                 all planar convex bodies K (parallelograms in the
                 symmetric case). We show that these are the only
                 maximizers, a fact proven by Giannopoulos for p=1.
                 Moreover, if h\from {\bf R}$_+$ {\rightarrow} {\bf
                 R}$_+$ is a strictly increasing function and W$_j$ is
                 the j-th quermassintegral in {\bf R}$^d$, we prove that
                 the functional {\int}$_{x 0}$ {\in} K$_0$
                 {\ldots}{\int}$_{x n}$ {\in} K$_n$ h(W$_j$
                 (conv{x$_0$,...,x$_n$}))dx$_0$ {\ldots}dx$_n$, n {\geq}
                 d is minimized among the (n+1)-tuples of convex bodies
                 of fixed volumes if and only if K$_0$,...,K$_n$ are
                 homothetic ellipsoids when j=0 (extending a result of
                 Groemer) and Euclidean balls with the same center when
                 j > 0 (extending a result of Hartzoulaki and
                 Paouris).",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Yang:2010:BEM,
  author =       "Dachun Yang and Dongyong Yang",
  title =        "{BMO}-estimates for maximal operators via
                 approximations of the identity with non-doubling
                 measures",
  journal =      j-CAN-J-MATH,
  volume =       "62",
  number =       "6",
  pages =        "1419--1434",
  month =        dec,
  year =         "2010",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-065-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "42B25 (42B30 43A99 47B38)",
  MRnumber =     "2760666 (2011j:42034)",
  MRreviewer =   "Yasuo Komori",
  bibdate =      "Sat Sep 10 15:39:16 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v62/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let $\mu$ be a nonnegative Radon measure on
                 $\mathbb{R}^d$ that satisfies the growth condition that
                 there exist constants $C_0 > 0$ and $n \in (0,d]$ such
                 that for all $x \in \mathbb{R}^d$ and $r > 0$,
                 $\mu(B(x,r)) \leq C_0 r^n$, where $B(x,r)$ is the open
                 ball centered at $x$ and having radius $r$. In this
                 paper, the authors prove that if $f$ belongs to the
                 BMO-type space RBMO($\mu$) of Tolsa, then the
                 homogeneous maximal function $\cdot M_S(f)$ (when
                 $\mathbb{R}^d$ is not an initial cube) and the
                 inhomogeneous maximal function $M_S(f)$ (when
                 $\mathbb{R}^d$ is an initial cube) associated with a
                 given approximation of the identity $S$ of Tolsa are
                 either infinite everywhere or finite almost everywhere,
                 and in the latter case, ${\cdot} M_S$ and $M_S$ are
                 bounded from RBMO($\mu$) to the BLO-type space
                 RBLO($\mu$). The authors also prove that the
                 inhomogeneous maximal operator $M_S$ is bounded from
                 the local BMO-type space rbmo($\mu$) to the local
                 BLO-type space rblo($\mu$).",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Banica:2011:FBL,
  author =       "T. Banica and S. T. Belinschi and M. Capitaine and B.
                 Collins",
  title =        "Free {Bessel} Laws",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "1",
  pages =        "3--37",
  month =        feb,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-060-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "46L54",
  MRnumber =     "2779129",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We introduce and study a remarkable family of real
                 probability measures ${\pi}_{st}$ that we call free
                 Bessel laws. These are related to the free Poisson law
                 {\pi} via the formulae ${\pi}_{s1} ={\pi}^{\boxtimes
                 s}$ and ${\pi}_{1t} = \pi^{\boxplus t}$. Our study
                 includes definition and basic properties, analytic
                 aspects (supports, atoms, densities), combinatorial
                 aspects (functional transforms, moments, partitions),
                 and a discussion of the relation with random matrices
                 and quantum groups.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Brudern:2011:AFP,
  author =       "J{\"o}rg Br{\"u}dern and Trevor D. Wooley",
  title =        "Asymptotic formulae for pairs of diagonal cubic
                 equations",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "1",
  pages =        "38--54",
  month =        feb,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-067-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "11D72 (11P55)",
  MRnumber =     "2779130",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We investigate the number of integral solutions
                 possessed by a pair of diagonal cubic equations in a
                 large box. Provided that the number of variables in the
                 system is at least fourteen, and in addition the number
                 of variables in any non-trivial linear combination of
                 the underlying forms is at least eight, we obtain an
                 asymptotic formula for the number of integral solutions
                 consistent with the product of local densities
                 associated with the system.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Chau:2011:PRF,
  author =       "Albert Chau and Luen-Fai Tam and Chengjie Yu",
  title =        "Pseudolocality for the {Ricci} Flow and Applications",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "1",
  pages =        "55--85",
  month =        feb,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-076-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "53C44",
  MRnumber =     "2779131",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Perelman established a differential Li-Yau-Hamilton
                 (LYH) type inequality for fundamental solutions of the
                 conjugate heat equation corresponding to the Ricci flow
                 on compact manifolds. As an application of the LYH
                 inequality, Perelman proved a pseudolocality result for
                 the Ricci flow on compact manifolds. In this article we
                 provide the details for the proofs of these results in
                 the case of a complete noncompact Riemannian manifold.
                 Using these results we prove that under certain
                 conditions, a finite time singularity of the Ricci flow
                 must form within a compact set. The conditions are
                 satisfied by asymptotically flat manifolds. We also
                 prove a long time existence result for the
                 K{\"a}hler-Ricci flow on complete nonnegatively curved
                 K{\"a}hler manifolds.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Chen:2011:VC,
  author =       "Xi Chen",
  title =        "On {Vojta}'s {$1 + \epsilon$} conjecture",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "1",
  pages =        "86--103",
  month =        feb,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-073-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "14G40 (14H15)",
  MRnumber =     "2779132",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We give another proof of Vojta's 1+{\epsilon}
                 conjecture.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
  xxtitle =      "On {Vojta}'s $1 + \varepsilon$ Conjecture",
}

@Article{Feng:2011:RIF,
  author =       "Shui Feng and Byron Schmuland and Jean Vaillancourt
                 and Xiaowen Zhou",
  title =        "Reversibility of interacting {Fleming--Viot} processes
                 with mutation, selection, and recombination",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "1",
  pages =        "104--122",
  month =        feb,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-071-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "60K35 (60J70)",
  MRnumber =     "2779133",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Reversibility of the Fleming-Viot process with
                 mutation, selection, and recombination is well
                 understood. In this paper, we study the reversibility
                 of a system of Fleming-Viot processes that live on a
                 countable number of colonies interacting with each
                 other through migrations between the colonies. It is
                 shown that reversibility fails when both migration and
                 mutation are non-trivial.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Granirer:2011:SES,
  author =       "Edmond E. Granirer",
  title =        "Strong and Extremely Strong {Ditkin} sets for the
                 {Banach} Algebras {$A_p^r(G) = {A_p\cap} L^r(G)$}",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "1",
  pages =        "123--135",
  month =        feb,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-077-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "43A15 (43A10 46J10)",
  MRnumber =     "2779134",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let A$_p$ (G) be the Figa-Talamanca, Herz Banach
                 Algebra on G; thus A$_2$ (G) is the Fourier algebra.
                 Strong Ditkin (SD) and Extremely Strong Ditkin (ESD)
                 sets for the Banach algebras A$_p^r$ (G) are
                 investigated for abelian and nonabelian locally compact
                 groups G. It is shown that SD and ESD sets for A$_p$
                 (G) remain SD and ESD sets for A$_p^r$ (G), with strict
                 inclusion for ESD sets. The case for the strict
                 inclusion of SD sets is left open. A result on the weak
                 sequential completeness of A$_2$ (F) for ESD sets F is
                 proved and used to show that Varopoulos, Helson, and
                 Sidon sets are not ESD sets for A$_2$ (G), yet they are
                 such for A$_2^r$ (G) for discrete groups G, for any 1
                 {\leq} r {\leq} 2. A result is given on the equivalence
                 of the sequential and the net definitions of SD or ESD
                 sets for {\sigma}-compact groups. The above results are
                 new even if G is abelian.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Gun:2011:TNS,
  author =       "Sanoli Gun and M. Ram Murty and Purusottam Rath",
  title =        "Transcendental nature of special values of
                 {$L$}-functions",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "1",
  pages =        "136--152",
  month =        feb,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-078-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "11J81 (11J86 11J91)",
  MRnumber =     "2779135",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "In this paper, we study the non-vanishing and
                 transcendence of special values of a varying class of
                 L-functions and their derivatives. This allows us to
                 investigate the transcendence of Petersson norms of
                 certain weight one modular forms.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Hambly:2011:AFA,
  author =       "B. M. Hambly",
  title =        "Asymptotics for functions associated with heat flow on
                 the {Sierpinski} carpet",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "1",
  pages =        "153--180",
  month =        feb,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-079-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "35Kxx (28A80 60J65)",
  MRnumber =     "2779136",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We establish the asymptotic behaviour of the partition
                 function, the heat content, the integrated eigenvalue
                 counting function, and, for certain points, the
                 on-diagonal heat kernel of generalized Sierpinski
                 carpets. For all these functions the leading term is of
                 the form x$^{{\gamma}}$ $\varphi$(logx) for a suitable
                 exponent {\gamma} and $\varphi$ a periodic function. We
                 also discuss similar results for the heat content of
                 affine nested fractals.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Ismail:2011:CCD,
  author =       "Mourad E. H. Ismail and Josef Obermaier",
  title =        "Characterizations of continuous and discrete
                 {$q$}-ultraspherical polynomials",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "1",
  pages =        "181--199",
  month =        feb,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-080-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "42C05 (33D45)",
  MRnumber =     "2779137",
  MRreviewer =   "Ilona Iglewska-Nowak",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We characterize the continuous q-ultraspherical
                 polynomials in terms of the special form of the
                 coefficients in the expansion $D$$_q$ P$_n$ (x) in the
                 basis {P$_n$ (x)}, $D$$_q$ being the Askey--Wilson
                 divided difference operator. The polynomials are
                 assumed to be symmetric, and the connection
                 coefficients are multiples of the reciprocal of the
                 square of the L$^2$ norm of the polynomials. A similar
                 characterization is given for the discrete
                 q-ultraspherical polynomials. A new proof of the
                 evaluation of the connection coefficients for big
                 q-Jacobi polynomials is given.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Rahman:2011:EPE,
  author =       "Mizan Rahman",
  title =        "An explicit polynomial expression for a $q$-analogue
                 of the $9$-$j$ symbols",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "1",
  pages =        "200--221",
  month =        feb,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-081-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "33D45 (33D50)",
  MRnumber =     "2779138",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Using standard transformation and summation formulas
                 for basic hypergeometric series we obtain an explicit
                 polynomial form of the q-analogue of the 9-j symbols,
                 introduced by the author in a recent publication. We
                 also consider a limiting case in which the 9-j symbol
                 factors into two Hahn polynomials. The same
                 factorization occurs in another limit case of the
                 corresponding q-analogue.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Wang:2011:LTA,
  author =       "Jiun-Chau Wang",
  title =        "Limit theorems for additive conditionally free
                 convolution",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "1",
  pages =        "222--240",
  month =        feb,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-075-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "46L54 (60F05)",
  MRnumber =     "2779139",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "In this paper we determine the limiting distributional
                 behavior for sums of infinitesimal conditionally free
                 random variables. We show that the weak convergence of
                 classical convolution and that of conditionally free
                 convolution are equivalent for measures in an
                 infinitesimal triangular array, where the measures may
                 have unbounded support. Moreover, we use these limit
                 theorems to study the conditionally free infinite
                 divisibility. These results are obtained by complex
                 analytic methods without reference to the combinatorics
                 of c-free convolution.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Essouabri:2011:MZF,
  author =       "Driss Essouabri and Kohji Matsumoto and Hirofumi
                 Tsumura",
  title =        "Multiple zeta-functions associated with linear
                 recurrence sequences and the vectorial sum formula",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "2",
  pages =        "241--276",
  month =        apr,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-085-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "11M32 (11B39 40B05)",
  MRnumber =     "2809056",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We prove the holomorphic continuation of certain
                 multi-variable multiple zeta-functions whose
                 coefficients satisfy a suitable recurrence condition.
                 In fact, we introduce more general vectorial
                 zeta-functions and prove their holomorphic
                 continuation. Moreover, we show a vectorial sum formula
                 among those vectorial zeta-functions from which some
                 generalizations of the classical sum formula can be
                 deduced.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Ghate:2011:LIG,
  author =       "Eknath Ghate and Vinayak Vatsal",
  title =        "Locally Indecomposable {Galois} Representations",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "2",
  pages =        "277--297",
  month =        apr,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-084-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "11F80",
  MRnumber =     "2809057",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "In a previous paper the authors showed that, under
                 some technical conditions, the local Galois
                 representations attached to the members of a non-CM
                 family of ordinary cusp forms are indecomposable for
                 all except possibly finitely many members of the
                 family. In this paper we use deformation theoretic
                 methods to give examples of non-CM families for which
                 every classical member of weight at least two has a
                 locally indecomposable Galois representation.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Gun:2011:VLC,
  author =       "Sanoli Gun and V. Kumar Murty",
  title =        "A variant of {Lehmer}'s conjecture, {II}: the
                 {CM}-case",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "2",
  pages =        "298--326",
  month =        apr,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-002-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "11F11 (11F30)",
  MRnumber =     "2809058",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let f be a normalized Hecke eigenform with rational
                 integer Fourier coefficients. It is an interesting
                 question to know how often an integer n has a factor
                 common with the n-th Fourier coefficient of f. It has
                 been shown in previous papers that this happens very
                 often. In this paper, we give an asymptotic formula for
                 the number of integers n for which (n, a(n)) = 1, where
                 a(n) is the n-th Fourier coefficient of a normalized
                 Hecke eigenform f of weight 2 with rational integer
                 Fourier coefficients and having complex
                 multiplication.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Jantzen:2011:DSA,
  author =       "Chris Jantzen",
  title =        "Discrete series for $p$-adic {${\rm SO}(2 n)$} and
                 restrictions of representations of {${\rm O}(2 n)$}",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "2",
  pages =        "327--380",
  month =        apr,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-003-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "22Exx",
  MRnumber =     "2809059",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "In this paper we give a classification of discrete
                 series for SO(2n,F), F p-adic, similar to that of
                 Moeglin-Tadi{\'c} for the other classical groups. This
                 is obtained by taking the Moeglin-Tadi{\'c}
                 classification for O(2n,F) and studying how the
                 representations restrict to SO(2n,F). We then extend
                 this to an analysis of how admissible representations
                 of O(2n,F) restrict.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Ji:2011:CCA,
  author =       "Kui Ji and Chunlan Jiang",
  title =        "A complete classification of {AI} algebras with the
                 ideal property",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "2",
  pages =        "381--412",
  month =        apr,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-005-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "46L35 (19K14 46L05 46L08)",
  MRnumber =     "2809060",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let A be an AI algebra; that is, A is the
                 C$^*$-algebra inductive limit of a sequence A$_1$
                 $\varphi$$_{1,2}$ {\rightarrow} A$_2$ $\varphi$$_{2,3}$
                 {\rightarrow} A$_3$ {\rightarrow}{\ldots}{\rightarrow}
                 A$_n$ {\rightarrow}{\ldots}, where A$_n$
                 ={\oplus}$_{i=1}^{k n}$ M$_{[n,i]}$ (C(X$^i_n$)),
                 X$^i_n$ are [0,1], k$_n$, and [n,i] are positive
                 integers. Suppose that A has the ideal property: each
                 closed two-sided ideal of A is generated by the
                 projections inside the ideal, as a closed two-sided
                 ideal. In this article, we give a complete
                 classification of AI algebras with the ideal
                 property.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Konvalinka:2011:GFH,
  author =       "Matja{\v{z}} Konvalinka and Mark Skandera",
  title =        "Generating Functions for {Hecke} Algebra Characters",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "2",
  pages =        "413--435",
  month =        apr,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-082-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "20C08",
  MRnumber =     "2809061",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Certain polynomials in $n^2$ variables that serve as
                 generating functions for symmetric group characters are
                 sometimes called ($S_n$) character immanants. We point
                 out a close connection between the identities of
                 Littlewood--Merris--Watkins and Goulden--Jackson, which
                 relate $S_n$ character immanants to the determinant,
                 the permanent and MacMahon's Master Theorem. From these
                 results we obtain a generalization of Muir's identity.
                 Working with the quantum polynomial ring and the Hecke
                 algebra $H_n(q)$, we define quantum immanants that are
                 generating functions for Hecke algebra characters. We
                 then prove quantum analogs of the
                 Littlewood--Merris--Watkins identities and selected
                 Goulden--Jackson identities that relate $H_n(q)$
                 character immanants to the quantum determinant, quantum
                 permanent, and quantum Master Theorem of
                 Garoufalidis--L{\^e}--Zeilberger. We also obtain a
                 generalization of Zhang's quantization of Muir's
                 identity.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Mine:2011:SCO,
  author =       "Kotaro Mine and Katsuro Sakai",
  title =        "Simplicial complexes and open subsets of non-separable
                 {LF}-spaces",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "2",
  pages =        "436--459",
  month =        apr,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2010-083-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "57N20 (46Axx 46Txx 57Q40)",
  MRnumber =     "2809062",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "Let F be a non-separable LF-space homeomorphic to the
                 direct sum $\sum_{n {\in} N} l_2 (\tau_n)$, where
                 $\aleph_0 < \tau_1 < \tau_2 < \ldots$. It is proved
                 that every open subset U of F is homeomorphic to the
                 product |K| \times F for some locally
                 finite-dimensional simplicial complex K such that every
                 vertex v {\in} K$^{(0)}$ has the star St(v,K) with card
                 St(v,K)$^{(0)}$ < {\tau} = sup{\tau}$_n$ (and card
                 K$^{(0)}$ {\leq} {\tau}), and, conversely, if K is such
                 a simplicial complex, then the product |K| \times F can
                 be embedded in F as an open set, where |K| is the
                 polyhedron of K with the metric topology.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Pavlicek:2011:MCM,
  author =       "Libor Pavl{\'\i}{\v{c}}ek",
  title =        "Monotonically Controlled Mappings",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "2",
  pages =        "460--480",
  month =        apr,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-004-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  MRclass =      "46Gxx (26B05 46Bxx)",
  MRnumber =     "2809063",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib;
                 MathSciNet database",
  abstract =     "We study classes of mappings between finite and
                 infinite dimensional Banach spaces that are monotone
                 and mappings which are differences of monotone mappings
                 (DM). We prove a Rad{\'o}-Reichelderfer estimate for
                 monotone mappings in finite dimensional spaces that
                 remains valid for DM mappings. This provides an
                 alternative proof of the Fr{\'e}chet differentiability
                 a.e. of DM mappings. We establish a Morrey-type
                 estimate for the distributional derivative of monotone
                 mappings. We prove that a locally DM mapping between
                 finite dimensional spaces is also globally DM. We
                 introduce and study a new class of the so-called UDM
                 mappings between Banach spaces, which generalizes the
                 concept of curves of finite variation.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Baragar:2011:ACK,
  author =       "Arthur Baragar",
  title =        "The Ample Cone for a {K3} Surface",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "3",
  pages =        "481--499",
  month =        jun,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-006-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper, we give several pictorial fractal
                 representations of the ample or K{\"a}hler cone for
                 surfaces in a certain class of K3 surfaces. The class
                 includes surfaces described by smooth (2,2,2) forms in
                 {\bf P}$^1$ \times {\bf P}$^1$ \times {\bf P}$^1$
                 defined over a sufficiently large number field K that
                 have a line parallel to one of the axes and have Picard
                 number four. We relate the Hausdorff dimension of this
                 fractal to the asymptotic growth of orbits of curves
                 under the action of the surface's group of
                 automorphisms. We experimentally estimate the Hausdorff
                 dimension of the fractal to be 1.296 {\pm}.010.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Dadarlat:2011:OPC,
  author =       "Marius Dadarlat and George A. Elliott and Zhuang Niu",
  title =        "One-Parameter Continuous Fields of {Kirchberg}
                 Algebras. {II}",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "3",
  pages =        "500--532",
  month =        jun,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-001-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Parallel to the first two authors' earlier
                 classification of separable, unita one-parameter,
                 continuous fields of Kirchberg algebras with torsion
                 free K -groups supported in one dimension,
                 one-parameterble, unital, continuous fields of
                 AF-algebras are classified by their ordered K
                 $_0$-sheaves. Effros-Handelman-Shen type are proved for
                 separable unital one-parameter continuous fields of
                 AF-algebras and Kirchberg algebras.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Espinola:2011:BPP,
  author =       "Rafa Esp{\'\i}nola and Aurora Fern{\'a}ndez-Le{\'o}n",
  title =        "On Best Proximity Points in Metric and {Banach}
                 Spaces",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "3",
  pages =        "533--550",
  month =        jun,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-007-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper we study the existence and uniqueness of
                 best proximity points of cyclic contractions as well as
                 the convergence of iterates to such proximity points.
                 We take two different approaches, each one leading to
                 different results that complete, if not improve, other
                 similar results in the theory. Results in this paper
                 stand for Banach spaces, geodesic metric spaces and
                 metric spaces. We also include an appendix on CAT(0)
                 spaces where we study the particular behavior of these
                 spaces regarding the problems we are concerned with.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Hadwin:2011:TFE,
  author =       "Don Hadwin and Qihui Li and Junhao Shen",
  title =        "Topological Free Entropy Dimensions in Nuclear
                 {C}$^*$-algebras and in Full Free Products of Unital
                 {C}$^*$-algebras",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "3",
  pages =        "551--590",
  month =        jun,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-014-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In the paper, we introduce a new concept, topological
                 orbit dimension of an n-tuple of elements in a unital
                 C$^{{\ast}}$-algebra. Using this concept, we conclude
                 that Voiculescu's topological free entropy dimension of
                 every finite family of self-adjoint generators of a
                 nuclear C$^{{\ast}}$-algebra is less than or equal to
                 1. We also show that the Voiculescu's topological free
                 entropy dimension is additive in the full free product
                 of some unital C$^{{\ast}}$-algebras. We show that the
                 unital full free product of Blackadar and Kirchberg's
                 unital MF algebras is also an MF algebra. As an
                 application, we obtain that Ext(C$_r^{{\ast}}$
                 (F$_2$){\ast}$_C$ C$_r^{{\ast}}$ (F$_2$)) is not a
                 group.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Hanzer:2011:ROR,
  author =       "Marcela Hanzer and Goran Mui{\'c}",
  title =        "Rank One Reducibility for Metaplectic Groups via Theta
                 Correspondence",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "3",
  pages =        "591--615",
  month =        jun,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-015-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We calculate reducibility for the representations of
                 metaplectic groups induced from cuspidal
                 representations of maximal parabolic subgroups via
                 theta correspondence, in terms of the analogous
                 representations of the odd orthogonal groups. We also
                 describe the lifts of all relevant subquotients.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Lee:2011:MQC,
  author =       "Edward Lee",
  title =        "A Modular Quintic {Calabi--Yau} Threefold of Level
                 $55$",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "3",
  pages =        "616--633",
  month =        jun,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-016-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this note we search the parameter space of
                 Horrocks-Mumford quintic threefolds and locate a
                 Calabi--Yau threefold that is modular, in the sense
                 that the L-function of its middle-dimensional
                 cohomology is associated with a classical modular form
                 of weight 4 and level 55.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Lu:2011:HMF,
  author =       "Guangshi L{\"u}",
  title =        "On Higher Moments of {Fourier} Coefficients of
                 Holomorphic Cusp Forms",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "3",
  pages =        "634--647",
  month =        jun,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-010-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let S$_k$ ({\Gamma}) be the space of holomorphic cusp
                 forms of even integral weight k for the full modular
                 group. Let {\lambda}$_f$ (n) and {\lambda}$_g$ (n) be
                 the n-th normalized Fourier coefficients of two
                 holomorphic Hecke eigencuspforms f(z), g(z) {\in} S$_k$
                 ({\Gamma}), respectively. In this paper we are able to
                 show the following results about higher moments of
                 Fourier coefficients of holomorphic cusp forms. (i) For
                 any {\epsilon} > 0, we have \sum n {\leq} x
                 {\lambda}$_f^5$ (n) < < $_{f,{\epsilon}}$
                 x$^{(15/16)+{\epsilon}}$ and \sum n {\leq} x
                 {\lambda}$_f^7$ (n) < < $_{f,{\epsilon}}$
                 x$^{(63/64)+{\epsilon}}$. (ii) If sym$^3$ {\pi}$_f$
                 \ncong sym$^3$ {\pi}$_g$, then for any {\epsilon} > 0,
                 we have \sum n {\leq} x {\lambda}$_f^3$
                 (n){\lambda}$_g^3$ (n) < < $_{f,{\epsilon}}$
                 x$^{(31/32) +{\epsilon}}$; If sym$^2$ {\pi}$_f$ \ncong
                 sym$^2$ {\pi}$_g$, then for any {\epsilon} > 0, we have
                 \sum n {\leq} x {\lambda}$_f^4$ (n){\lambda}$_g^2$
                 (n)=cxlogx +c{\prime}x+O$_{f,{\epsilon}}$
                 (x$^{(31/32)+{\epsilon}}$); If sym$^2$ {\pi}$_f$ \ncong
                 sym$^2$ {\pi}$_g$ and sym$^4$ {\pi}$_f$ \ncong sym$^4$
                 {\pi}$_g$, then for any {\epsilon} > 0, we have \sum n
                 {\leq} x {\lambda}$_f^4$ (n){\lambda}$_g^4$
                 (n)=xP(logx)+ O$_{f,{\epsilon}}$ (
                 x$^{(127/128)+{\epsilon}}$), where P(x) is a polynomial
                 of degree 3.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Ngai:2011:SAL,
  author =       "Sze-Man Ngai",
  title =        "Spectral Asymptotics of {Laplacians} Associated with
                 One-dimensional Iterated Function Systems with
                 Overlaps",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "3",
  pages =        "648--688",
  month =        jun,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-011-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We set up a framework for computing the spectral
                 dimension of a class of one-dimensional self-similar
                 measures that are defined by iterated function systems
                 with overlaps and satisfy a family of second-order
                 self-similar identities. As applications of our result
                 we obtain the spectral dimension of important measures
                 such as the infinite Bernoulli convolution associated
                 with the golden ratio and convolutions of Cantor-type
                 measures. The main novelty of our result is that the
                 iterated function systems we consider are not
                 post-critically finite and do not satisfy the
                 well-known open set condition.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Olphert:2011:HRW,
  author =       "Sean Olphert and Stephen C. Power",
  title =        "Higher Rank Wavelets",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "3",
  pages =        "689--720",
  month =        jun,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-012-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "A theory of higher rank multiresolution analysis is
                 given in the setting of abelian multiscalings. This
                 theory enables the construction, from a higher rank
                 MRA, of finite wavelet sets whose multidilations have
                 translates forming an orthonormal basis in $L^2(R^d)$.
                 While tensor products of uniscaled MRAs provide simple
                 examples we construct many nonseparable higher rank
                 wavelets. In particular we construct $Latin square
                 wavelets$ as rank 2 variants of Haar wavelets. Also we
                 construct nonseparable scaling functions for rank 2
                 variants of Meyer wavelet scaling functions, and we
                 construct the associated nonseparable wavelets with
                 compactly supported Fourier transforms. On the other
                 hand we show that compactly supported scaling functions
                 for biscaled MRAs are necessarily separable.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Autin:2011:ICV,
  author =       "Aymeric Autin",
  title =        "Isoresonant Complex-valued Potentials and Symmetries",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "4",
  pages =        "721--754",
  month =        aug,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-031-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let $X$ be a connected Riemannian manifold such that
                 the resolvent of the free Laplacian $(\Delta-z)^{-1}$,
                 $z\in\mathbb{C} \setminus \mathbb{R}^+$, has a
                 meromorphic continuation through $\mathbb{R}^+$. The
                 poles of this continuation are called resonances. When
                 $X$ has some symmetries, we construct complex-valued
                 potentials, $V$, such that the resolvent of $\Delta+V$,
                 which has also a meromorphic continuation, has the same
                 resonances with multiplicities as the free Laplacian.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Chu:2011:GMS,
  author =       "Kenneth C. K. Chu",
  title =        "On the Geometry of the Moduli Space of Real Binary
                 Octics",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "4",
  pages =        "755--797",
  month =        aug,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-026-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "The moduli space of smooth real binary octics has five
                 connected components. They parametrize the real binary
                 octics whose defining equations have 0,...,4
                 complex-conjugate pairs of roots respectively. We show
                 that each of these five components has a real
                 hyperbolic structure in the sense that each is
                 isomorphic as a real-analytic manifold to the quotient
                 of an open dense subset of 5-dimensional real
                 hyperbolic space {\bf RH}$^5$ by the action of an
                 arithmetic subgroup of Isom( {\bf RH}$^5$). These
                 subgroups are commensurable to discrete hyperbolic
                 reflection groups, and the Vinberg diagrams of the
                 latter are computed.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Daws:2011:RMF,
  author =       "Matthew Daws",
  title =        "Representing Multipliers of the {Fourier} Algebra on
                 Non-Commutative {$L^p$} Spaces",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "4",
  pages =        "798--825",
  month =        aug,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-020-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We show that the multiplier algebra of the Fourier
                 algebra on a locally compact group G can be
                 isometrically represented on a direct sum on
                 non-commutative L$^p$ spaces associated with the right
                 von Neumann algebra of G. The resulting image is the
                 idealiser of the image of the Fourier algebra. If these
                 spaces are given their canonical operator space
                 structure, then we get a completely isometric
                 representation of the completely bounded multiplier
                 algebra. We make a careful study of the non-commutative
                 L$^p$ spaces we construct and show that they are
                 completely isometric to those considered recently by
                 Forrest, Lee, and Samei. We improve a result of theirs
                 about module homomorphisms. We suggest a definition of
                 a Figa-Talamanca-Herz algebra built out of these
                 non-commutative L$^p$ spaces, say A$_p$ ( {\wedge} G).
                 It is shown that A$_2$ ( {\wedge} G) is isometric to
                 L$^1$ (G), generalising the abelian situation.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Errthum:2011:SMS,
  author =       "Eric Errthum",
  title =        "Singular Moduli of {Shimura} Curves",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "4",
  pages =        "826--861",
  month =        aug,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-023-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "The j-function acts as a parametrization of the
                 classical modular curve. Its values at complex
                 multiplication (CM) points are called singular moduli
                 and are algebraic integers. A Shimura curve is a
                 generalization of the modular curve and, if the Shimura
                 curve has genus 0, a rational parameterizing function
                 exists and when evaluated at a CM point is again
                 algebraic over {\bf Q}. This paper shows that the
                 coordinate maps given by N. Elkies for the Shimura
                 curves associated to the quaternion algebras with
                 discriminants 6 and 10 are Borcherds lifts of
                 vector-valued modular forms. This property is then used
                 to explicitly compute the rational norms of singular
                 moduli on these curves. This method not only verifies
                 conjectural values for the rational CM points, but also
                 provides a way of algebraically calculating the norms
                 of CM points with arbitrarily large negative
                 discriminant.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Hosokawa:2011:LCC,
  author =       "Takuya Hosokawa and Pekka J. Nieminen and Sh{\^u}ichi
                 Ohno",
  title =        "Linear Combinations of Composition Operators on the
                 {Bloch} Spaces",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "4",
  pages =        "862--877",
  month =        aug,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-008-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We characterize the compactness of linear combinations
                 of analytic composition operators on the Bloch space.
                 We also study their boundedness and compactness on the
                 little Bloch space.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Howard:2011:TGT,
  author =       "Benjamin Howard and Christopher Manon and John
                 Millson",
  title =        "The Toric Geometry of Triangulated Polygons in
                 {Euclidean} Space",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "4",
  pages =        "878--937",
  month =        aug,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-021-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Speyer and Sturmfels associated Gr{\"o}bner toric
                 degenerations Gr $_2$ ( {\bf C}$^n$)$^T$ of Gr $_2$ (
                 {\bf C}$^n$) with each trivalent tree $T$ having n
                 leaves. These degenerations induce toric degenerations
                 M$_r^T$ of M$_r$, the space of n ordered, weighted (by
                 {\bf r}) points on the projective line. Our goal in
                 this paper is to give a geometric (Euclidean polygon)
                 description of the toric fibers and describe the action
                 of the compact part of the torus as {``bendings of
                 polygons''}. We prove the conjecture of Foth and Hu
                 that the toric fibers are homeomorphic to the spaces
                 defined by Kamiyama and Yoshida.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Li-Bland:2011:ACA,
  author =       "David Li-Bland",
  title =        "{AV--Courant} Algebroids and Generalized {CR}
                 Structures",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "4",
  pages =        "938--960",
  month =        aug,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-009-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Sep 10 15:39:17 MDT 2011",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We construct a generalization of Courant algebroids
                 that are classified by the third cohomology group H$^3$
                 (A,V), where A is a Lie Algebroid, and V is an
                 A-module. We see that both Courant algebroids and
                 $E$$^1$ (M) structures are examples of them. Finally we
                 introduce generalized CR structures on a manifold,
                 which are a generalization of generalized complex
                 structures, and show that every CR structure and
                 contact structure is an example of a generalized CR
                 structure.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Bouclet:2011:LFE,
  author =       "Jean-Marc Bouclet",
  title =        "Low Frequency Estimates for Long Range Perturbations
                 in Divergence Form",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "5",
  pages =        "961--991",
  month =        oct,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-022-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We prove a uniform control as $z \rightarrow 0$ for
                 the resolvent $(P-z)^{-1}$ of long range perturbations
                 $P$ of the Euclidean Laplacian in divergence form by
                 combining positive commutator estimates and properties
                 of Riesz transforms. These estimates hold in dimension
                 $d \geq 3$ when $P$ is defined on ${\bf R}^d$ and in
                 dimension $d \geq 2$ when $P$ is defined outside a
                 compact obstacle with Dirichlet boundary conditions.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Bruin:2011:AGT,
  author =       "Nils Bruin and Kevin Doerksen",
  title =        "The Arithmetic of Genus Two Curves with $(4,4)$-Split
                 {Jacobians}",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "5",
  pages =        "992--1024",
  month =        oct,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-039-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper we study genus $2$ curves whose
                 Jacobians admit a polarized $(4,4)$-isogeny to a
                 product of elliptic curves. We consider base fields of
                 characteristic different from $2$ and $3$, which we do
                 not assume to be algebraically closed. We obtain a full
                 classification of all principally polarized abelian
                 surfaces that can arise from gluing two elliptic curves
                 along their $4$-torsion, and we derive the relation
                 their absolute invariants satisfy. As an intermediate
                 step, we give a general description of Richelot
                 isogenies between Jacobians of genus $2$ curves, where
                 previously only Richelot isogenies with kernels that
                 are pointwise defined over the base field were
                 considered. Our main tool is a Galois theoretic
                 characterization of genus $2$ curves admitting multiple
                 Richelot isogenies.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Clouatre:2011:USR,
  author =       "Rapha{\"e}l Clou{\^a}tre",
  title =        "Universal Series on a {Riemann} Surface",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "5",
  pages =        "1025--1037",
  month =        oct,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-013-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Every holomorphic function on a compact subset of a
                 Riemann surface can be uniformly approximated by
                 partial sums of a given series of functions. Those
                 functions behave locally like the classical fundamental
                 solutions of the Cauchy--Riemann operator in the
                 plane.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Cohen:2011:CPR,
  author =       "D. Cohen and G. Denham and M. Falk and A. Varchenko",
  title =        "Critical Points and Resonance of Hyperplane
                 Arrangements",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "5",
  pages =        "1038--1057",
  month =        oct,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-028-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "If {\Phi}$_{{\lambda}}$ is a master function
                 corresponding to a hyperplane arrangement $A$ and a
                 collection of weights {\lambda}, we investigate the
                 relationship between the critical set of
                 {\Phi}$_{{\lambda}}$, the variety defined by the
                 vanishing of the one-form {\omega}$_{{\lambda}}$ = d
                 log{\Phi}$_{{\lambda}}$, and the resonance of
                 {\lambda}. For arrangements satisfying certain
                 conditions, we show that if {\lambda} is resonant in
                 dimension p, then the critical set of
                 {\Phi}$_{{\lambda}}$ has codimension at most p. These
                 include all free arrangements and all rank 3
                 arrangements.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Easton:2011:CS,
  author =       "Robert W. Easton",
  title =        "{$S_3$}-covers of Schemes",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "5",
  pages =        "1058--1082",
  month =        oct,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-045-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We analyze flat $S_3$-covers of schemes, attempting to
                 create structures parallel to those found in the
                 abelian and triple cover theories. We use an initial
                 local analysis as a guide in finding a global
                 description.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Kaletha:2011:DSI,
  author =       "Tasho Kaletha",
  title =        "Decomposition of Splitting Invariants in Split Real
                 Groups",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "5",
  pages =        "1083--1106",
  month =        oct,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-024-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "For a maximal torus in a quasi-split semi-simple
                 simply-connected group over a local field of
                 characteristic 0, Langlands and Shelstad constructed a
                 cohomological invariant called the splitting invariant,
                 which is an important component of their endoscopic
                 transfer factors. We study this invariant in the case
                 of a split real group and prove a decomposition theorem
                 which expresses this invariant for a general torus as a
                 product of the corresponding invariants for simple
                 tori. We also show how this reduction formula allows
                 for the comparison of splitting invariants between
                 different tori in the given real group.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Liu:2011:GRP,
  author =       "Baiying Liu",
  title =        "Genericity of Representations of $p$-Adic {${\rm
                 Sp}_{2 n}$} and Local {Langlands} Parameters",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "5",
  pages =        "1107--1136",
  month =        oct,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-017-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let G be the F-rational points of the symplectic group
                 Sp$_{2n}$, where F is a non-Archimedean local field of
                 characteristic 0. Cogdell, Kim, Piatetski-Shapiro, and
                 Shahidi constructed local Langlands functorial lifting
                 from irreducible generic representations of G to
                 irreducible representations of GL$_{2n+1}$ (F). Jiang
                 and Soudry constructed the descent map from irreducible
                 supercuspidal representations of GL$_{2n+1}$ (F) to
                 those of G, showing that the local Langlands functorial
                 lifting from the irreducible supercuspidal generic
                 representations is surjective. In this paper, based on
                 above results, using the same descent method of
                 studying SO$_{2n+1}$ as Jiang and Soudry, we will show
                 the rest of local Langlands functorial lifting is also
                 surjective, and for any local Langlands parameter
                 {\SGMLvarphi} {\in} {\Phi}(G), we construct a
                 representation {\sigma} such that {\SGMLvarphi} and
                 {\sigma} have the same twisted local factors. As one
                 application, we prove the G-case of a conjecture of
                 Gross-Prasad and Rallis, that is, a local Langlands
                 parameter {\SGMLvarphi} {\in} {\Phi}(G) is generic,
                 i.e., the representation attached to {\SGMLvarphi} is
                 generic, if and only if the adjoint L-function of
                 {\SGMLvarphi} is holomorphic at s=1. As another
                 application, we prove for each Arthur parameter {\psi},
                 and the corresponding local Langlands parameter
                 {\SGMLvarphi}$_{{\psi}}$, the representation attached
                 to {\SGMLvarphi}$_{{\psi}}$ is generic if and only if
                 {\SGMLvarphi}$_{{\psi}}$ is tempered.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Moy:2011:DAP,
  author =       "Allen Moy",
  title =        "Distribution Algebras on $p$-adic Groups and {Lie}
                 Algebras",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "5",
  pages =        "1137--1160",
  month =        oct,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-025-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "When F is a p-adic field, and G= {\bf G} (F) is the
                 group of F-rational points of a connected algebraic
                 F-group, the complex vector space $H$ (G) of compactly
                 supported locally constant distributions on G has a
                 natural convolution product that makes it into a {\bf
                 C} -algebra (without an identity) called the Hecke
                 algebra. The Hecke algebra is a partial analogue for
                 p-adic groups of the enveloping algebra of a Lie group.
                 However, $H$ (G) has drawbacks such as the lack of an
                 identity element, and the process G {\rightarrow} $H$
                 (G) is not a functor. Bernstein introduced an
                 enlargement $H$ {\wedge} (G) of $H$ (G). The algebra
                 $H$ {\wedge} (G) consists of the distributions that are
                 left essentially compact. We show that the process G
                 {\rightarrow} $H$ {\wedge} (G) is a functor. If {\tau}:
                 G {\rightarrow}H is a morphism of p-adic groups, let
                 F({\tau}) : $H$ {\wedge} (G) {\rightarrow} $H$ {\wedge}
                 (H) be the morphism of {\bf C} -algebras. We identify
                 the kernel of F({\tau}) in terms of Ker({\tau}). In the
                 setting of p-adic Lie algebras, with {\bf g} a
                 reductive Lie algebra, {\bf m} a Levi, and {\tau}: {\bf
                 g} {\rightarrow} {\bf m} the natural projection, we
                 show that F({\tau}) maps G-invariant distributions on
                 $G$ to N$_G$ ( {\bf m} )-invariant distributions on
                 {\bf m}. Finally, we exhibit a natural family of
                 G-invariant essentially compact distributions on {\bf
                 g} associated with a G-invariant non-degenerate
                 symmetric bilinear form on {\bf g} and in the case of
                 SL(2) show how certain members of the family can be
                 moved to the group.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Neuwirth:2011:TFM,
  author =       "Stefan Neuwirth and {\'E}ric Ricard",
  title =        "Transfer of {Fourier} Multipliers into {Schur}
                 Multipliers and Sumsets in a Discrete Group",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "5",
  pages =        "1161--1187",
  month =        oct,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-053-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We inspect the relationship between relative Fourier
                 multipliers on noncommutative Lebesgue-Orlicz spaces of
                 a discrete group $\varGamma$ and relative
                 Toeplitz-Schur multipliers on
                 Schatten-von-Neumann-Orlicz classes. Four applications
                 are given: lacunary sets, unconditional Schauder bases
                 for the subspace of a Lebesgue space determined by a
                 given spectrum $\varLambda\subseteq\varGamma$, the norm
                 of the Hilbert transform and the Riesz projection on
                 Schatten-von-Neumann classes with exponent a power of
                 2, and the norm of Toeplitz Schur multipliers on
                 Schatten-von-Neumann classes with exponent less than
                 1.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Sliwa:2011:CSN,
  author =       "Wies{\l}aw {\'S}liwa and Agnieszka Ziemkowska",
  title =        "On Complemented Subspaces of Non-{Archimedean} Power
                 Series Spaces",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "5",
  pages =        "1188--1200",
  month =        oct,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-018-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "The non-archimedean power series spaces, A$_1$ (a) and
                 A$_{{\infty}}$ (b), are the best known and most
                 important examples of non-archimedean nuclear
                 Fr{\'e}chet spaces. We prove that the range of every
                 continuous linear map from A$_p$ (a) to A$_q$ (b) has a
                 Schauder basis if either p=1 or p={\infty} and the set
                 M$_{b,a}$ of all bounded limit points of the double
                 sequence (b$_i$ /a$_j$ )$_{i,j {\in} N}$ is bounded. It
                 follows that every complemented subspace of a power
                 series space A$_p$ (a) has a Schauder basis if either
                 p=1 or p={\infty} and the set M$_{a,a}$ is bounded.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Salem:2011:RTF,
  author =       "Walid K. Abou Salem and Catherine Sulem",
  title =        "Resonant Tunneling of Fast Solitons through Large
                 Potential Barriers",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "6",
  pages =        "1201--1219",
  month =        dec,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-029-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We rigorously study the resonant tunneling of fast
                 solitons through large potential barriers for the
                 nonlinear Schr{\"o}dinger equation in one dimension.
                 Our approach covers the case of general nonlinearities,
                 both local and Hartree (nonlocal).",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Baake:2011:SSP,
  author =       "Michael Baake and Rudolf Scharlau and Peter Zeiner",
  title =        "Similar Sublattices of Planar Lattices",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "6",
  pages =        "1220--1237",
  month =        dec,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-019-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "The similar sublattices of a planar lattice can be
                 classified via its multiplier ring. The latter is the
                 ring of rational integers in the generic case, and an
                 order in an imaginary quadratic field otherwise.
                 Several classes of examples are discussed, with special
                 emphasis on concrete results. In particular, we derive
                 Dirichlet series generating functions for the number of
                 distinct similar sublattices of a given index, and
                 relate them to zeta functions of orders in imaginary
                 quadratic fields.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Bump:2011:CBI,
  author =       "Daniel Bump and Maki Nakasuji",
  title =        "{Casselman}'s Basis of {Iwahori} Vectors and the
                 {Bruhat} Order",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "6",
  pages =        "1238--1253",
  month =        dec,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-042-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "W. Casselman defined a basis $f_u$ of Iwahori fixed
                 vectors of a spherical representation $(\pi, V)$ of a
                 split semisimple $p$-adic group $G$ over a
                 nonarchimedean local field $F$ by the condition that it
                 be dual to the intertwining operators, indexed by
                 elements $u$ of the Weyl group $W$. On the other hand,
                 there is a natural basis $\psi_u$, and one seeks to
                 find the transition matrices between the two bases.
                 Thus, let $f_u = \sum_v \tilde{m} (u, v) \psi_v$ and
                 $\psi_u = \sum_v m (u, v) f_v$. Using the Iwahori-Hecke
                 algebra we prove that if a combinatorial condition is
                 satisfied, then $m (u, v) = \prod_{\alpha} \frac{1 -
                 q^{- 1} \mathbf{z}^{\alpha}}{1 -\mathbf{z}^{\alpha}}$,
                 where $\mathbf z$ are the Langlands parameters for the
                 representation and $\alpha$ runs through the set $S (u,
                 v)$ of positive coroots $\alpha \in \hat{\Phi}$ (the
                 dual root system of $G$) such that $u \leqslant v
                 r_\alpha < v$ with $r_{\alpha}$ the reflection
                 corresponding to $\alpha$. The condition is
                 conjecturally always satisfied if $G$ is simply-laced
                 and the Kazhdan--Lusztig polynomial $P_{w_0 v, w_0 u} =
                 1$ with $w_0$ the long Weyl group element. There is a
                 similar formula for $\tilde{m}$ conjecturally satisfied
                 if $P_{u, v} = 1$. This leads to various combinatorial
                 conjectures.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{DAzevedo:2011:CCP,
  author =       "Antonio Breda D'Azevedo and Gareth A. Jones and Egon
                 Schulte",
  title =        "Constructions of Chiral Polytopes of Small Rank",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "6",
  pages =        "1254--1283",
  month =        dec,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-033-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "An abstract polytope of rank $n$ is said to be chiral
                 if its automorphism group has precisely two orbits on
                 the flags, such that adjacent flags belong to distinct
                 orbits. This paper describes a general method for
                 deriving new finite chiral polytopes from old finite
                 chiral polytopes of the same rank. In particular, the
                 technique is used to construct many new examples in
                 ranks $3$, $4$, and $5$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Dewar:2011:NER,
  author =       "Michael Dewar",
  title =        "Non-Existence of {Ramanujan} Congruences in Modular
                 Forms of Level Four",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "6",
  pages =        "1284--1306",
  month =        dec,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-027-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Ramanujan famously found congruences like p(5n+4)
                 {\equiv} 0 mod 5 for the partition function. We provide
                 a method to find all simple congruences of this type in
                 the coefficients of the inverse of a modular form on
                 {\Gamma}$_1$ (4) that is non-vanishing on the upper
                 half plane. This is applied to answer open questions
                 about the (non)-existence of congruences in the
                 generating functions for overpartitions, crank
                 differences, and 2-colored F-partitions.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Dimitrov:2011:BBW,
  author =       "Ivan Dimitrov and Ivan Penkov",
  title =        "A {Bott--Borel--Weil} Theorem for Diagonal
                 Ind-groups",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "6",
  pages =        "1307--1327",
  month =        dec,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-032-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "A diagonal ind-group is a direct limit of classical
                 affine algebraic groups of growing rank under a class
                 of inclusions that contains the inclusion SL(n)\to
                 SL(2n), \quad M\mapsto \begin{pmatrix}M {\&} 0 \\ 0
                 {\&} M \end{pmatrix} as a typical special case. If $G$
                 is a diagonal ind-group and $B\subset G$ is a Borel
                 ind-subgroup, we consider the ind-variety $G/B$ and
                 compute the cohomology
                 $H^\ell(G/B,\mathcal{O}_{-\lambda})$ of any
                 $G$-equivariant line bundle $\mathcal{O}_{-\lambda}$ on
                 $G/B$. It has been known that, for a generic $\lambda$,
                 all cohomology groups of $\mathcal{O}_{-\lambda}$
                 vanish, and that a non-generic equivariant line bundle
                 $\mathcal{O}_{-\lambda}$ has at most one nonzero
                 cohomology group. The new result of this paper is a
                 precise description of when
                 $H^j(G/B,\mathcal{O}_{-\lambda})$ is nonzero and the
                 proof of the fact that, whenever nonzero, $H^j(G/B,
                 \mathcal{O}_{-\lambda})$ is a $G$-module dual to a
                 highest weight module. The main difficulty is in
                 defining an appropriate analog $W_B$ of the Weyl group,
                 so that the action of $W_B$ on weights of $G$ is
                 compatible with the analog of the Demazure ``action''
                 of the Weyl group on the cohomology of line
                 bundles. The highest weight corresponding to $H^j(G/B,
                 \mathcal{O}_{-\lambda})$ is then computed by a
                 procedure similar to that in the classical
                 Bott-Borel--Weil theorem.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Gun:2011:CCM,
  author =       "Sanoli Gun and M. Ram Murty and Purusottam Rath",
  title =        "On a Conjecture of {Chowla} and {Milnor}",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "6",
  pages =        "1328--1344",
  month =        dec,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-034-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper, we investigate a conjecture due to S.
                 and P. Chowla and its generalization by Milnor. These
                 are related to the delicate question of non-vanishing
                 of $L$-functions associated to periodic functions at
                 integers greater than $1$. We report on some progress
                 in relation to these conjectures. In a different vein,
                 we link them to a conjecture of Zagier on multiple zeta
                 values and also to linear independence of
                 polylogarithms.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Jardine:2011:PT,
  author =       "J. F. Jardine",
  title =        "Pointed Torsors",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "6",
  pages =        "1345--1363",
  month =        dec,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-058-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "This paper gives a characterization of homotopy fibres
                 of inverse image maps on groupoids of torsors that are
                 induced by geometric morphisms, in terms of both
                 pointed torsors and pointed cocycles, suitably
                 defined. Cocycle techniques are used to give a complete
                 description of such fibres, when the underlying
                 geometric morphism is the canonical stalk on the
                 classifying topos of a profinite group $G$. If the
                 torsors in question are defined with respect to a
                 constant group $H$, then the path components of the
                 fibre can be identified with the set of continuous maps
                 from the profinite group $G$ to the group $H$. More
                 generally, when $H$ is not constant, this set of path
                 components is the set of continuous maps from a
                 pro-object in sheaves of groupoids to $H$, which
                 pro-object can be viewed as a ``Grothendieck
                 fundamental groupoid''.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Meinrenken:2011:CDO,
  author =       "Eckhard Meinrenken",
  title =        "The Cubic {Dirac} Operator for Infinite-Dimensonal
                 {Lie} Algebras",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "6",
  pages =        "1364--1387",
  month =        dec,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-036-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let $\mathfrak{g}=\bigoplus_{i\in\mathbb{Z}}
                 \mathfrak{g}_i$ be an infinite-dimensional graded Lie
                 algebra, with $\dim\mathfrak{g}_i < \infty$, equipped
                 with a non-degenerate symmetric bilinear form $B$ of
                 degree $0$. The quantum Weil algebra
                 $\widehat{\mathcal{W}}\mathfrak{g}$ is a completion of
                 the tensor product of the enveloping and Clifford
                 algebras of $\mathfrak{g}$. Provided that the
                 Kac-Peterson class of $\mathfrak{g}$ vanishes, one can
                 construct a cubic Dirac operator
                 $\mathcal{D}\in\widehat{\mathcal{W}}(\mathfrak{g})$,
                 whose square is a quadratic Casimir element. We show
                 that this condition holds for symmetrizable Kac--Moody
                 algebras. Extending Kostant's arguments, one obtains
                 generalized Weyl-Kac character formulas for suitable
                 ``equal rank'' Lie subalgebras of Kac--Moody algebras.
                 These extend the formulas of G. Landweber for affine
                 Lie algebras.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Misamore:2011:NEV,
  author =       "Michael D. Misamore",
  title =        "Nonabelian {$H^1$} and the {{\'E}tale Van Kampen
                 Theorem}",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "6",
  pages =        "1388--1415",
  month =        dec,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-030-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Generalized {\'e}tale homotopy pro-groups
                 {\pi}$_1^{{\'e}t}$ (C, x) associated with pointed,
                 connected, small Grothendieck sites (C, x) are defined,
                 and their relationship to Galois theory and the theory
                 of pointed torsors for discrete groups is explained.
                 Applications include new rigorous proofs of some
                 folklore results around {\pi}$_1^{{\'e}t}$ ({\'e}t(X),
                 x), a description of Grothendieck's short exact
                 sequence for Galois descent in terms of pointed torsor
                 trivializations, and a new {\'e}tale van Kampen theorem
                 that gives a simple statement about a pushout square of
                 pro-groups that works for covering families that do not
                 necessarily consist exclusively of monomorphisms. A
                 corresponding van Kampen result for Grothendieck's
                 profinite groups {\pi}$_1^{Gal}$ immediately follows.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Shelah:2011:MSF,
  author =       "Saharon Shelah",
  title =        "{MAD} Saturated Families and {SANE} Player",
  journal =      j-CAN-J-MATH,
  volume =       "63",
  number =       "6",
  pages =        "1416--??",
  month =        dec,
  year =         "2011",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-057-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:39 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v63/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We throw some light on the question: is there a MAD
                 family (a maximal family of infinite subsets of
                 $\mathbb{N}$, the intersection of any two is finite)
                 that is saturated (completely separable \emph{i.e.,}
                 any $X \subseteq \mathbb{N}$ is included in a finite
                 union of members of the family \emph{or} includes a
                 member (and even continuum many members) of the
                 family). We prove that it is hard to prove the
                 consistency of the negation: (i) if $2^{\aleph_0} \lt
                 \aleph_\omega$, then there is such a family; (ii) if
                 there is no such family, then some situation related to
                 pcf holds whose consistency is large (and if
                 ${\mathfrak a}_* \gt \aleph_1$ even unknown); (iii) if,
                 \emph{e.g.,} there is no inner model with measurables,
                 \emph{then} there is such a family.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Boissiere:2012:ANE,
  author =       "Samuel Boissi{\`e}re",
  title =        "Automorphismes naturels de l'espace de {Douady} de
                 points sur une surface. ({French}). [{Natural}
                 isomorphisms on the points in a surface in {Douady}
                 space]",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "1",
  pages =        "3--23",
  month =        feb,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-041-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:45 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "On {\'e}tablit quelques r{\'e}sultats g{\'e}n{\'e}raux
                 relatifs {\`a} la taille du groupe d'automorphismes de
                 l'espace de Douady de points sur une surface, puis on
                 {\'e}tudie quelques propri{\'e}t{\'e}s des
                 automorphismes provenant d'un automorphisme de la
                 surface, en particulier leur action sur la cohomologie
                 et la classification de leurs points fixes.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
  language =     "French",
}

@Article{Borodachov:2012:LOT,
  author =       "S. V. Borodachov",
  title =        "Lower Order Terms of the Discrete Minimal {Riesz}
                 Energy on Smooth Closed Curves",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "1",
  pages =        "24--43",
  month =        feb,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-038-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:45 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We consider the problem of minimizing the energy of
                 $N$ points repelling each other on curves in
                 $\mathbb{R}^d$ with the potential $|x-y|^{-s}$, $s\geq
                 1$, where $|\, \cdot\, |$ is the Euclidean norm. For a
                 sufficiently smooth, simple, closed, regular curve, we
                 find the next order term in the asymptotics of the
                 minimal $s$-energy. On our way, we also prove that at
                 least for $s\geq 2$, the minimal pairwise distance in
                 optimal configurations asymptotically equals $L/N$,
                 $N\to\infty$, where $L$ is the length of the curve.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Carvalho:2012:SRC,
  author =       "T. M. M. Carvalho and H. N. Moreira and K. Tenenblat",
  title =        "Surfaces of Rotation with Constant Mean Curvature in
                 the Direction of a Unitary Normal Vector Field in a
                 {Randers} Space",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "1",
  pages =        "44--80",
  month =        feb,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-047-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:45 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We consider the Randers space $(V^n,F_b)$ obtained by
                 perturbing the Euclidean metric by a translation,
                 $F_b=\alpha+\beta$, where $\alpha$ is the Euclidean
                 metric and $\beta$ is a $1$-form with norm $b$, $0\leq
                 b\lt 1$. We introduce the concept of a hypersurface
                 with constant mean curvature in the direction of a
                 unitary normal vector field. We obtain the ordinary
                 differential equation that characterizes the rotational
                 surfaces $(V^3,F_b)$ of constant mean curvature (cmc)
                 in the direction of a unitary normal vector field.
                 These equations reduce to the classical equation of the
                 rotational cmc surfaces in Euclidean space, when $b=0$.
                 It also reduces to the equation that characterizes the
                 minimal rotational surfaces in $(V^3,F_b)$ when $H=0$,
                 obtained by M. Souza and K. Tenenblat. Although the
                 differential equation depends on the choice of the
                 normal direction, we show that both equations determine
                 the same rotational surface, up to a reflection. We
                 also show that the round cylinders are cmc surfaces in
                 the direction of the unitary normal field. They are
                 generated by the constant solution of the differential
                 equation. By considering the equation as a nonlinear
                 dynamical system, we provide a qualitative analysis,
                 for $0\lt b\lt \frac{\sqrt{3}}{3}$. Using the concept
                 of stability and considering the linearization around
                 the single equilibrium point (the constant solution),
                 we verify that the solutions are locally asymptotically
                 stable spirals. This is proved by constructing a
                 Lyapunov function for the dynamical system and by
                 determining the basin of stability of the equilibrium
                 point. The surfaces of rotation generated by such
                 solutions tend asymptotically to one end of the
                 cylinder.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{David:2012:PRE,
  author =       "C. David and J. Wu",
  title =        "Pseudoprime Reductions of Elliptic Curves",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "1",
  pages =        "81--101",
  month =        feb,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-044-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:45 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let $E$ be an elliptic curve over $\mathbb Q$ without
                 complex multiplication, and for each prime $p$ of good
                 reduction, let $n_E(p) = | E(\mathbb F_p) |$. For any
                 integer $b$, we consider elliptic pseudoprimes to the
                 base $b$. More precisely, let $Q_{E,b}(x)$ be the
                 number of primes $p \leq x$ such that $b^{n_E(p)}
                 \equiv b\,({\rm mod}\,n_E(p))$, and let $\pi_{E,
                 b}^{\operatorname{pseu}}(x)$ be the number of
                 compositive $n_E(p)$ such that $b^{n_E(p)} \equiv
                 b\,({\rm mod}\,n_E(p))$ (also called elliptic curve
                 pseudoprimes). Motivated by cryptography applications,
                 we address the problem of finding upper bounds for
                 $Q_{E,b}(x)$ and $\pi_{E, b}^{\operatorname{pseu}}(x)$,
                 generalising some of the literature for the classical
                 pseudoprimes to this new setting.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Ishii:2012:QCI,
  author =       "Atsushi Ishii and Masahide Iwakiri",
  title =        "{Quandle} Cocycle Invariants for Spatial Graphs and
                 Knotted Handlebodies",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "1",
  pages =        "102--122",
  month =        feb,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-035-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:45 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We introduce a flow of a spatial graph and see how
                 invariants for spatial graphs and handlebody-links are
                 derived from those for flowed spatial graphs. We define
                 a new quandle (co)homology by introducing a subcomplex
                 of the rack chain complex. Then we define quandle
                 colorings and quandle cocycle invariants for spatial
                 graphs and handlebody-links.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Lee:2012:GPP,
  author =       "Jae-Hyouk Lee",
  title =        "{Gosset} Polytopes in {Picard} Groups of {del Pezzo}
                 Surfaces",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "1",
  pages =        "123--150",
  month =        feb,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-063-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:45 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this article, we study the correspondence between
                 the geometry of del Pezzo surfaces $S_{r}$ and the
                 geometry of the $r$-dimensional Gosset polytopes
                 $(r-4)_{21}$. We construct Gosset polytopes
                 $(r-4)_{21}$ in $\operatorname{Pic}
                 S_{r}\otimes\mathbb{Q}$ whose vertices are lines, and
                 we identify divisor classes in $\operatorname{Pic}
                 S_{r}$ corresponding to $(a-1)$-simplexes ($a\leq r$),
                 $(r-1)$-simplexes and $(r-1)$-crosspolytopes of the
                 polytope $(r-4)_{21}$. Then we explain how these
                 classes correspond to skew $a$-lines($a\leq r$),
                 exceptional systems, and rulings, respectively. As an
                 application, we work on the monoidal transform for
                 lines to study the local geometry of the polytope
                 $(r-4)_{21}$. And we show that the Gieser
                 transformation and the Bertini transformation induce a
                 symmetry of polytopes $3_{21}$ and $4_{21}$,
                 respectively.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Miller:2012:MRE,
  author =       "Steven J. Miller and Siman Wong",
  title =        "Moments of the Rank of Elliptic Curves",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "1",
  pages =        "151--182",
  month =        feb,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-037-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:45 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Fix an elliptic curve $E/\mathbb{Q}$ and assume the
                 Riemann Hypothesis for the $L$-function $L(E_D, s)$ for
                 every quadratic twist $E_D$ of $E$ by $D\in\mathbb{Z}$.
                 We combine Weil's explicit formula with techniques of
                 Heath-Brown to derive an asymptotic upper bound for the
                 weighted moments of the analytic rank of $E_D$. We
                 derive from this an upper bound for the density of
                 low-lying zeros of $L(E_D, s)$ that is compatible with
                 the random matrix models of Katz and Sarnak. We also
                 show that for any unbounded increasing function $f$ on
                 $\mathbb{R}$, the analytic rank and (assuming in
                 addition the Birch and Swinnerton-Dyer conjecture) the
                 number of integral points of $E_D$ are less than $f(D)$
                 for almost all $D$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Nowak:2012:NPL,
  author =       "Adam Nowak and Krzysztof Stempak",
  title =        "Negative Powers of {Laguerre} Operators",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "1",
  pages =        "183--216",
  month =        feb,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-040-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:45 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We study negative powers of Laguerre differential
                 operators in $\mathbb{R}^d$, $d\ge1$. For these
                 operators we prove two-weight $L^p-L^q$ estimates with
                 ranges of $q$ depending on $p$. The case of the
                 harmonic oscillator (Hermite operator) has recently
                 been treated by Bongioanni and Torrea by using a
                 straightforward approach of kernel estimates. Here
                 these results are applied in certain Laguerre settings.
                 The procedure is fairly direct for Laguerre function
                 expansions of Hermite type, due to some monotonicity
                 properties of the kernels involved. The case of
                 Laguerre function expansions of convolution type is
                 less straightforward. For half-integer type indices
                 $\alpha$ we transfer the desired results from the
                 Hermite setting and then apply an interpolation
                 argument based on a device we call the convexity
                 principle to cover the continuous range of $\alpha \in
                 [-1/2, \infty)^d$. Finally, we investigate negative
                 powers of the Dunkl harmonic oscillator in the context
                 of a finite reflection group acting on $\mathbb{R}^d$
                 and isomorphic to $\mathbb Z^d_2$. The two weight
                 $L^p-L^q$ estimates we obtain in this setting are
                 essentially consequences of those for Laguerre function
                 expansions of convolution type.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Tang:2012:SCD,
  author =       "Lin Tang",
  title =        "{$W_\omega^2, p$}-Solvability of the
                 {Cauchy--Dirichlet} Problem for Nondivergence Parabolic
                 Equations with {BMO} Coefficients",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "1",
  pages =        "217--??",
  month =        feb,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-054-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Feb 4 10:03:45 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper, we establish the regularity of strong
                 solutions to nondivergence parabolic equations with BMO
                 coefficients in nondoubling weighted spaces.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Allcock:2012:TBS,
  author =       "Daniel Allcock",
  title =        "Triangles of {Baumslag--Solitar} Groups",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "2",
  pages =        "241--??",
  month =        apr,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/http://cms.math.ca/10.4153/CJM-2011-062-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Apr 9 15:20:54 MDT 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Our main result is that many triangles of
                 Baumslag--Solitar groups collapse to finite groups,
                 generalizing a famous example of Hirsch and other
                 examples due to several authors. A triangle of
                 Baumslag--Solitar groups means a group with three
                 generators, cyclically ordered, with each generator
                 conjugating some power of the previous one to another
                 power. There are six parameters, occurring in pairs,
                 and we show that the triangle fails to be developable
                 whenever one of the parameters divides its partner,
                 except for a few special cases. Furthermore, under
                 fairly general conditions, the group turns out to be
                 finite and solvable of derived length $\leq 3$. We
                 obtain a lot of information about finite quotients,
                 even when we cannot determine developability.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Bell:2012:CMA,
  author =       "Jason P. Bell and Kevin G. Hare",
  title =        "Corrigendum to {``On {$\mathbb{Z}$}-modules of
                 Algebraic Integers''}",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "2",
  pages =        "254--??",
  month =        apr,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/http://cms.math.ca/10.4153/CJM-2011-072-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Apr 9 15:20:54 MDT 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  note =         "See \cite{Bell:2009:MAI}.",
  abstract =     "We fix a mistake in the proof of Theorem 1.6 in the
                 paper in the title.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Chen:2012:CCS,
  author =       "Yanping Chen and Yong Ding and Xinxia Wang",
  title =        "Compactness of Commutators for Singular Integrals on
                 {Morrey} Spaces",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "2",
  pages =        "257--??",
  month =        apr,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/http://cms.math.ca/10.4153/CJM-2011-043-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Apr 9 15:20:54 MDT 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper we characterize the compactness of the
                 commutator $[b,T]$ for the singular integral operator
                 on the Morrey spaces $L^{p,\lambda}(\mathbb R^n)$. More
                 precisely, we prove that if $b\in
                 \operatorname{VMO}(\mathbb R^n)$, the $\operatorname
                 {BMO} (\mathbb R^n)$-closure of $C_c^\infty(\mathbb
                 R^n)$, then $[b,T]$ is a compact operator on the Morrey
                 spaces $L^{p,\lambda}(\mathbb R^n)$ for $1\lt p\lt
                 \infty$ and $0\lt \lambda\lt n$. Conversely, if $b\in
                 \operatorname{BMO}(\mathbb R^n)$ and $[b,T]$ is a
                 compact operator on the $L^{p,\,\lambda}(\mathbb R^n)$
                 for some $p\ (1\lt p\lt \infty)$, then $b\in
                 \operatorname {VMO}(\mathbb R^n)$. Moreover, the
                 boundedness of a rough singular integral operator $T$
                 and its commutator $[b,T]$ on $L^{p,\,\lambda}(\mathbb
                 R^n)$ are also given. We obtain a sufficient condition
                 for a subset in Morrey space to be a strongly
                 pre-compact set, which has interest in its own right.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Dahmen:2012:LLM,
  author =       "Sander R. Dahmen and Soroosh Yazdani",
  title =        "Level Lowering Modulo Prime Powers and Twisted
                 {Fermat} Equations",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "2",
  pages =        "282--??",
  month =        apr,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/http://cms.math.ca/10.4153/CJM-2011-059-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Apr 9 15:20:54 MDT 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We discuss a clean level lowering theorem modulo prime
                 powers for weight $2$ cusp forms. Furthermore, we
                 illustrate how this can be used to completely solve
                 certain twisted Fermat equations $ax^n+by^n+cz^n=0$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Hurlburt:2012:HCF,
  author =       "Chris Hurlburt and Jeffrey Lin Thunder",
  title =        "{Hermite}'s Constant for Function Fields",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "2",
  pages =        "301--??",
  month =        apr,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/http://cms.math.ca/10.4153/CJM-2011-046-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Apr 9 15:20:54 MDT 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We formulate an analog of Hermite's constant for
                 function fields over a finite field and state a
                 conjectural value for this analog. We prove our
                 conjecture in many cases, and prove slightly weaker
                 results in all other cases.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Ingram:2012:CPP,
  author =       "Patrick Ingram",
  title =        "Cubic Polynomials with Periodic Cycles of a Specified
                 Multiplier",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "2",
  pages =        "318--??",
  month =        apr,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/http://cms.math.ca/10.4153/CJM-2011-093-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Apr 9 15:20:54 MDT 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We consider cubic polynomials $f(z) = z^3 + a z + b$
                 defined over $\mathbb{C}(\lambda)$, with a marked point
                 of period $N$ and multiplier $\lambda$. In the case $N
                 = 1$, there are infinitely many such objects, and in
                 the case $N \geq 3$, only finitely many (subject to a
                 mild assumption). The case $N = 2$ has particularly
                 rich structure, and we are able to describe all such
                 cubic polynomials defined over the field
                 $\bigcup_{n\geq 1}\mathbb{C}(\lambda^{1/n})$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{McKee:2012:SNP,
  author =       "James McKee and Chris Smyth",
  title =        "{Salem} Numbers and {Pisot} Numbers via Interlacing",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "2",
  pages =        "345--??",
  month =        apr,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/http://cms.math.ca/10.4153/CJM-2011-051-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Apr 9 15:20:54 MDT 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We present a general construction of Salem numbers via
                 rational functions whose zeros and poles mostly lie on
                 the unit circle and satisfy an interlacing condition.
                 This extends and unifies earlier work. We then consider
                 the ``obvious'' limit points of the set of Salem
                 numbers produced by our theorems and show that these
                 are all Pisot numbers, in support of a conjecture of
                 Boyd. We then show that all Pisot numbers arise in this
                 way. Combining this with a theorem of Boyd, we produce
                 all Salem numbers via an interlacing construction.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Meyer:2012:ATS,
  author =       "Ralf Meyer and Ryszard Nest",
  title =        "{$C^*$}-Algebras over Topological Spaces: Filtrated
                 {$K$}-Theory",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "2",
  pages =        "368--??",
  month =        apr,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/http://cms.math.ca/10.4153/CJM-2011-061-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Apr 9 15:20:54 MDT 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We define the filtrated K-theory of a
                 $\mathrm{C}^*$-algebra over a finite topological space
                 \(X\) and explain how to construct a spectral sequence
                 that computes the bivariant Kasparov theory over \(X\)
                 in terms of filtrated K-theory. For finite spaces with
                 a totally ordered lattice of open subsets, this
                 spectral sequence becomes an exact sequence as in the
                 Universal Coefficient Theorem, with the same
                 consequences for classification. We also exhibit an
                 example where filtrated K-theory is not yet a complete
                 invariant. We describe two $\mathrm{C}^*$-algebras over
                 a space \(X\) with four points that have isomorphic
                 filtrated K-theory without being
                 $\mathrm{KK}(X)$-equivalent. For this space \(X\), we
                 enrich filtrated K-theory by another K-theory functor
                 to a complete invariant up to
                 $\mathrm{KK}(X)$-equivalence that satisfies a Universal
                 Coefficient Theorem.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Rainer:2012:LQM,
  author =       "Armin Rainer",
  title =        "Lifting Quasianalytic Mappings over Invariants",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "2",
  pages =        "409--??",
  month =        apr,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/http://cms.math.ca/10.4153/CJM-2011-049-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Apr 9 15:20:54 MDT 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let $\rho \colon G \to \operatorname{GL}(V)$ be a
                 rational finite dimensional complex representation of a
                 reductive linear algebraic group $G$, and let
                 $\sigma_1,\dots,\sigma_n$ be a system of generators of
                 the algebra of invariant polynomials $\mathbb C[V]^G$.
                 We study the problem of lifting mappings $f\colon
                 \mathbb R^q \supseteq U \to \sigma(V) \subseteq \mathbb
                 C^n$ over the mapping of invariants
                 $\sigma=(\sigma_1,\dots,\sigma_n) \colon V \to
                 \sigma(V)$. Note that $\sigma(V)$ can be identified
                 with the categorical quotient $V /\!\!/ G$ and its
                 points correspond bijectively to the closed orbits in
                 $V$. We prove that if $f$ belongs to a quasianalytic
                 subclass $\mathcal C \subseteq C^\infty$ satisfying
                 some mild closedness properties that guarantee
                 resolution of singularities in $\mathcal C$, e.g., the
                 real analytic class, then $f$ admits a lift of the same
                 class $\mathcal C$ after desingularization by local
                 blow-ups and local power substitutions. As a
                 consequence we show that $f$ itself allows for a lift
                 that belongs to
                 $\operatorname{SBV}_{\operatorname{loc}}$, i.e.,
                 special functions of bounded variation. If $\rho$ is a
                 real representation of a compact Lie group, we obtain
                 stronger versions.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Shafikov:2012:HMB,
  author =       "Rasul Shafikov and Kaushal Verma",
  title =        "Holomorphic Mappings between Domains in {$\mathbb
                 C^2$}",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "2",
  pages =        "429--??",
  month =        apr,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/http://cms.math.ca/10.4153/CJM-2011-056-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Apr 9 15:20:54 MDT 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "An extension theorem for holomorphic mappings between
                 two domains in $\mathbb C^2$ is proved under purely
                 local hypotheses.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Sherman:2012:CIG,
  author =       "David Sherman",
  title =        "On Cardinal Invariants and Generators for {von
                 Neumann} Algebras",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "2",
  pages =        "455--??",
  month =        apr,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/http://cms.math.ca/10.4153/CJM-2011-048-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Apr 9 15:20:54 MDT 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We demonstrate how most common cardinal invariants
                 associated with a von Neumann algebra $\mathcal M$ can
                 be computed from the decomposability number,
                 $\operatorname{dens}(\mathcal M)$, and the minimal
                 cardinality of a generating set,
                 $\operatorname{gen}(\mathcal M)$. Applications include
                 the equivalence of the well-known generator problem,
                 ``Is every separably-acting von Neumann algebra
                 singly-generated?'', with the formally stronger
                 questions, ``Is every countably-generated von Neumann
                 algebra singly-generated?'' and ``Is the
                 $\operatorname{gen}$ invariant monotone?'' Modulo the
                 generator problem, we determine the range of the
                 invariant $\bigl( \operatorname{gen}(\mathcal M),
                 \operatorname{dens}(\mathcal M) \bigr)$, which is
                 mostly governed by the inequality
                 $\operatorname{dens}(\mathcal M) \leq \mathfrak
                 C^{\operatorname{gen}(\mathcal M)}$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Chamorro:2012:SFI,
  author =       "Diego Chamorro",
  title =        "Some Functional Inequalities on Polynomial Volume
                 Growth {Lie} Groups",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "3",
  pages =        "481--??",
  month =        jun,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-050-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:29 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this article we study some Sobolev-type
                 inequalities on polynomial volume growth Lie groups. We
                 show in particular that improved Sobolev inequalities
                 can be extended to this general framework without the
                 use of the Littlewood--Paley decomposition.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Li:2012:LFP,
  author =       "Wen-Wei Li",
  title =        "Le lemme fondamental pond{\'e}r{\'e} pour le groupe
                 m{\'e}taplectique",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "3",
  pages =        "497--??",
  month =        jun,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-088-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:29 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Dans cet article, on {\'e}nonce une variante du lemme
                 fondamental pond{\'e}r{\'e} d'Arthur pour le groupe
                 m{\'e}taplectique de Weil, qui sera un ingr{\'e}dient
                 indispensable de la stabilisation de la formule des
                 traces. Pour un corps de caract{\'e}ristique
                 r{\'e}siduelle suffisamment grande, on en donne une
                 d{\'e}monstration {\`a} l'aide de la m{\'e}thode de
                 descente, qui est conditionnelle: on admet le lemme
                 fondamental pond{\'e}r{\'e} non standard sur les
                 alg{\`e}bres de Lie. Vu les travaux de Chaudouard et
                 Laumon, on s'attend {\`a} ce que cette condition soit
                 ult{\'e}rieurement v{\'e}rifi{\'e}e.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Li:2012:SIL,
  author =       "Zhiqiang Li",
  title =        "On the Simple Inductive Limits of Splitting Interval
                 Algebras with Dimension Drops",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "3",
  pages =        "544--??",
  month =        jun,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-060-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:29 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "A K-theoretic classification is given of the simple
                 inductive limits of finite direct sums of the type I
                 $C^*$-algebras known as splitting interval algebras
                 with dimension drops. (These are the subhomogeneous
                 $C^*$-algebras, each having spectrum a finite union of
                 points and an open interval, and torsion
                 $\textrm{K}_1$-group.)",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Nawata:2012:FGS,
  author =       "Norio Nawata",
  title =        "Fundamental Group of Simple {$C^*$}-algebras with
                 Unique Trace {III}",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "3",
  pages =        "573--??",
  month =        jun,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-052-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:29 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We introduce the fundamental group ${\mathcal F}(A)$
                 of a simple $\sigma$-unital $C^*$-algebra $A$ with
                 unique (up to scalar multiple) densely defined lower
                 semicontinuous trace. This is a generalization of
                 ``Fundamental Group of Simple $C^*$-algebras with
                 Unique Trace I and II'' by Nawata and Watatani. Our
                 definition in this paper makes sense for stably
                 projectionless $C^*$-algebras. We show that there exist
                 separable stably projectionless $C^*$-algebras such
                 that their fundamental groups are equal to
                 $\mathbb{R}_+^\times$ by using the classification
                 theorem of Razak and Tsang. This is a contrast to the
                 unital case in Nawata and Watatani. This study is
                 motivated by the work of Kishimoto and Kumjian.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Nekovar:2012:LRA,
  author =       "Jan Nekov{\'a}r",
  title =        "Level Raising and Anticyclotomic {Selmer} Groups for
                 {Hilbert} Modular Forms of Weight Two",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "3",
  pages =        "588--??",
  month =        jun,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-077-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:29 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this article we refine the method of Bertolini and
                 Darmon and prove several finiteness results for
                 anticyclotomic Selmer groups of Hilbert modular forms
                 of parallel weight two.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Pantano:2012:GOR,
  author =       "Alessandra Pantano and Annegret Paul and Susana A.
                 Salamanca-Riba",
  title =        "The Genuine Omega-regular Unitary Dual of the
                 Metaplectic Group",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "3",
  pages =        "669--??",
  month =        jun,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-075-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:29 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We classify all genuine unitary representations of the
                 metaplectic group whose infinitesimal character is real
                 and at least as regular as that of the oscillator
                 representation. In a previous paper we exhibited a
                 certain family of representations satisfying these
                 conditions, obtained by cohomological induction from
                 the tensor product of a one-dimensional representation
                 and an oscillator representation. Our main theorem
                 asserts that this family exhausts the genuine
                 omega-regular unitary dual of the metaplectic group.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Thomsen:2012:PIC,
  author =       "Klaus Thomsen",
  title =        "Pure Infiniteness of the Crossed Product of an
                 {AH}-Algebra by an Endomorphism",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "3",
  pages =        "705--??",
  month =        jun,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-081-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:29 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "It is shown that simplicity of the crossed product of
                 a unital AH-algebra with slow dimension growth by an
                 endomorphism implies that the algebra is also purely
                 infinite, provided only that the endomorphism leaves no
                 trace state invariant and takes the unit to a full
                 projection.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Achab:2012:ABK,
  author =       "Dehbia Achab and Jacques Faraut",
  title =        "Analysis of the {Brylinski--Kostant} Model for
                 Spherical Minimal Representations",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "4",
  pages =        "721--??",
  month =        aug,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-011-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:30 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We revisit with another view point the construction by
                 R. Brylinski and B. Kostant of minimal representations
                 of simple Lie groups. We start from a pair $(V,Q)$,
                 where $V$ is a complex vector space and $Q$ a
                 homogeneous polynomial of degree 4 on $V$. The manifold
                 $\Xi $ is an orbit of a covering of ${\rm Conf}(V,Q)$,
                 the conformal group of the pair $(V,Q)$, in a finite
                 dimensional representation space. By a generalized
                 Kantor-Koecher-Tits construction we obtain a complex
                 simple Lie algebra $\mathfrak g$, and furthermore a
                 real form ${\mathfrak g}_{\mathbb R}$. The connected
                 and simply connected Lie group $G_{\mathbb R}$ with
                 ${\rm Lie}(G_{\mathbb R})={\mathfrak g}_{\mathbb R}$
                 acts unitarily on a Hilbert space of holomorphic
                 functions defined on the manifold $\Xi $.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Brown:2012:HCP,
  author =       "Lawrence G. Brown and Hyun Ho Lee",
  title =        "Homotopy Classification of Projections in the {Corona}
                 Algebra of a Non-simple {$C^*$}-algebra",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "4",
  pages =        "755--??",
  month =        aug,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-092-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:30 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We study projections in the corona algebra of
                 $C(X)\otimes K$, where K is the $C^*$-algebra of
                 compact operators on a separable infinite dimensional
                 Hilbert space and
                 $X=[0,1],[0,\infty),(-\infty,\infty)$, or $[0,1]/\{ 0,1
                 \}$. Using BDF's essential codimension, we determine
                 conditions for a projection in the corona algebra to be
                 liftable to a projection in the multiplier algebra. We
                 also determine the conditions for two projections to be
                 equal in $K_0$, Murray-von Neumann equivalent,
                 unitarily equivalent, or homotopic. In light of these
                 characterizations, we construct examples showing that
                 the equivalence notions above are all distinct.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Calvaruso:2012:RSG,
  author =       "Giovanni Calvaruso and Anna Fino",
  title =        "{Ricci} Solitons and Geometry of Four-dimensional
                 Non-reductive Homogeneous Spaces",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "4",
  pages =        "778--??",
  month =        aug,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-091-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:30 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We study the geometry of non-reductive $4$-dimensional
                 homogeneous spaces. In particular, after describing
                 their Levi-Civita connection and curvature properties,
                 we classify homogeneous Ricci solitons on these spaces,
                 proving the existence of shrinking, expanding and
                 steady examples. For all the non-trivial examples we
                 find, the Ricci operator is diagonalizable.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Chapon:2012:QRW,
  author =       "Fran{\c{c}}ois Chapon and Manon Defosseux",
  title =        "Quantum Random Walks and Minors of {Hermitian}
                 {Brownian} Motion",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "4",
  pages =        "805--??",
  month =        aug,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-064-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:30 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Considering quantum random walks, we construct
                 discrete-time approximations of the eigenvalues
                 processes of minors of Hermitian Brownian motion. It
                 has been recently proved by Adler, Nordenstam, and van
                 Moerbeke that the process of eigenvalues of two
                 consecutive minors of a Hermitian Brownian motion is a
                 Markov process; whereas, if one considers more than two
                 consecutive minors, the Markov property fails. We show
                 that there are analog results in the noncommutative
                 counterpart and establish the Markov property of
                 eigenvalues of some particular submatrices of Hermitian
                 Brownian motion.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Haglund:2012:CSC,
  author =       "J. Haglund and J. Morse and M. Zabrocki",
  title =        "A Compositional Shuffle Conjecture Specifying Touch
                 Points of the {Dyck} Path",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "4",
  pages =        "822--??",
  month =        aug,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-078-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:30 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We introduce a $q,t$-enumeration of Dyck paths that
                 are forced to touch the main diagonal at specific
                 points and forbidden to touch elsewhere and conjecture
                 that it describes the action of the Macdonald theory
                 $\nabla$ operator applied to a Hall--Littlewood
                 polynomial. Our conjecture refines several earlier
                 conjectures concerning the space of diagonal harmonics
                 including the ``shuffle conjecture{\SGMLquot} (Duke J.
                 Math. $\mathbf {126}$ ($2005$), 195-232) for $\nabla
                 e_n[X]$. We bring to light that certain generalized
                 Hall--Littlewood polynomials indexed by compositions
                 are the building blocks for the algebraic combinatorial
                 theory of $q,t$-Catalan sequences, and we prove a
                 number of identities involving these functions.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Helm:2012:MFT,
  author =       "David Helm and Eric Katz",
  title =        "Monodromy Filtrations and the Topology of Tropical
                 Varieties",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "4",
  pages =        "845--??",
  month =        aug,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-067-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:30 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We study the topology of tropical varieties that arise
                 from a certain natural class of varieties. We use the
                 theory of tropical degenerations to construct a
                 natural, ``multiplicity-free'' parameterization of
                 $\operatorname{Trop}(X)$ by a topological space
                 $\Gamma_X$ and give a geometric interpretation of the
                 cohomology of $\Gamma_X$ in terms of the action of a
                 monodromy operator on the cohomology of $X$. This gives
                 bounds on the Betti numbers of $\Gamma_X$ in terms of
                 the Betti numbers of $X$ which constrain the topology
                 of $\operatorname{Trop}(X)$. We also obtain a
                 description of the top power of the monodromy operator
                 acting on middle cohomology of $X$ in terms of the
                 volume pairing on $\Gamma_X$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Hu:2012:BSD,
  author =       "Ze-Chun Hu and Wei Sun",
  title =        "Balayage of Semi-{Dirichlet} Forms",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "4",
  pages =        "869--??",
  month =        aug,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-055-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:30 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper we study the balayage of semi-Dirichlet
                 forms. We present new results on balayaged functions
                 and balayaged measures of semi-Dirichlet forms. Some of
                 the results are new even in the Dirichlet forms
                 setting.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Hytonen:2012:BCZ,
  author =       "Tuomas Hyt{\"o}nen and Suile Liu and Dachun Yang and
                 Dongong Yang",
  title =        "Boundedness of {Calder{\'o}n--Zygmund} Operators on
                 Non-homogeneous Metric Measure Spaces",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "4",
  pages =        "892--??",
  month =        aug,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-065-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:30 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let $({\mathcal X}, d, \mu)$ be a separable metric
                 measure space satisfying the known upper doubling
                 condition, the geometrical doubling condition, and the
                 non-atomic condition that $\mu(\{x\})=0$ for all
                 $x\in{\mathcal X}$. In this paper, we show that the
                 boundedness of a Calder{\'o}n-Zygmund operator $T$ on
                 $L^2(\mu)$ is equivalent to that of $T$ on $L^p(\mu)$
                 for some $p\in (1, \infty)$, and that of $T$ from
                 $L^1(\mu)$ to $L^{1,\,\infty}(\mu).$ As an application,
                 we prove that if $T$ is a Calder{\'o}n-Zygmund operator
                 bounded on $L^2(\mu)$, then its maximal operator is
                 bounded on $L^p(\mu)$ for all $p\in (1, \infty)$ and
                 from the space of all complex-valued Borel measures on
                 ${\mathcal X}$ to $L^{1,\,\infty}(\mu)$. All these
                 results generalize the corresponding results of Nazarov
                 et al. on metric spaces with measures satisfying the
                 so-called polynomial growth condition.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{McCann:2012:ROT,
  author =       "Robert J. McCann and Brendan Pass and Micah Warren",
  title =        "Rectifiability of Optimal Transportation Plans",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "4",
  pages =        "924--??",
  month =        aug,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-080-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:30 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "The regularity of solutions to optimal transportation
                 problems has become a hot topic in current research. It
                 is well known by now that the optimal measure may not
                 be concentrated on the graph of a continuous mapping
                 unless both the transportation cost and the masses
                 transported satisfy very restrictive hypotheses
                 (including sign conditions on the mixed fourth-order
                 derivatives of the cost function). The purpose of this
                 note is to show that in spite of this, the optimal
                 measure is supported on a Lipschitz manifold, provided
                 only that the cost is $C^{2}$ with non-singular mixed
                 second derivative. We use this result to provide a
                 simple proof that solutions to Monge's optimal
                 transportation problem satisfy a change of variables
                 equation almost everywhere.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{McIntosh:2012:HKF,
  author =       "Richard J. McIntosh",
  title =        "The {$H$} and {$K$} Families of Mock Theta Functions",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "4",
  pages =        "935--??",
  month =        aug,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-066-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Mon Nov 5 09:42:30 MST 2012",
  bibsource =    "http://cms.math.ca/cjm/v64/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In his last letter to Hardy, Ramanujan defined 17
                 functions $F(q)$, $|q|\lt 1$, which he called mock
                 $\theta$-functions. He observed that as $q$ radially
                 approaches any root of unity $\zeta$ at which $F(q)$
                 has an exponential singularity, there is a
                 $\theta$-function $T_\zeta(q)$ with
                 $F(q)-T_\zeta(q)=O(1)$. Since then, other functions
                 have been found that possess this property. These
                 functions are related to a function $H(x,q)$, where $x$
                 is usually $q^r$ or $e^{2\pi i r}$ for some rational
                 number $r$. For this reason we refer to $H$ as a
                 ``universal'' mock $\theta$-function. Modular
                 transformations of $H$ give rise to the functions $K$,
                 $K_1$, $K_2$. The functions $K$ and $K_1$ appear in
                 Ramanujan's lost notebook. We prove various linear
                 relations between these functions using Appell-Lerch
                 sums (also called generalized Lambert series). Some
                 relations (mock theta ``conjectures'') involving mock
                 $\theta$-functions of even order and $H$ are listed.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Borwein:2012:DSU,
  author =       "Jonathan M. Borwein and Armin Straub and James Wan and
                 Wadim Zudilin",
  title =        "Densities of Short Uniform Random Walks",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "5",
  pages =        "961--??",
  month =        oct,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-079-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:29 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We study the densities of uniform random walks in the
                 plane. A special focus is on the case of short walks
                 with three or four steps and less completely those with
                 five steps. As one of the main results, we obtain a
                 hypergeometric representation of the density for four
                 steps, which complements the classical elliptic
                 representation in the case of three steps. It appears
                 unrealistic to expect similar results for more than
                 five steps. New results are also presented concerning
                 the moments of uniform random walks and, in particular,
                 their derivatives. Relations with Mahler measures are
                 discussed.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Damianou:2012:PBP,
  author =       "Pantelis A. Damianou and Fani Petalidou",
  title =        "{Poisson} Brackets with Prescribed {Casimirs}",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "5",
  pages =        "991--??",
  month =        oct,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-082-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:29 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We consider the problem of constructing Poisson
                 brackets on smooth manifolds {$M$} with prescribed
                 Casimir functions. If {$M$} is of even dimension, we
                 achieve our construction by considering a suitable
                 almost symplectic structure on {$M$}, while, in the
                 case where {$M$} is of odd dimension, our objective is
                 achieved by using a convenient almost cosymplectic
                 structure. Several examples and applications are
                 presented.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Fiorilli:2012:TBF,
  author =       "Daniel Fiorilli",
  title =        "On a Theorem of {Bombieri}, {Friedlander}, and
                 {Iwaniec}",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "5",
  pages =        "1019--??",
  month =        oct,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-005-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:29 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this article, we show to which extent one can
                 improve a theorem of Bombieri, Friedlander and Iwaniec
                 by using Hooley's variant of the divisor switching
                 technique. We also give an application of the theorem
                 in question, which is a Bombieri-Vinogradov type
                 theorem for the Tichmarsh divisor problem in arithmetic
                 progressions.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Koh:2012:HAR,
  author =       "Doowon Koh and Chun-Yen Shen",
  title =        "Harmonic Analysis Related to Homogeneous Varieties in
                 Three Dimensional Vector Spaces over Finite Fields",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "5",
  pages =        "1036--??",
  month =        oct,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-089-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:29 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper we study the extension problem, the
                 averaging problem, and the generalized
                 Erd{\SGMLquot}os-Falconer distance problem associated
                 with arbitrary homogeneous varieties in three
                 dimensional vector spaces over finite fields. In the
                 case when the varieties do not contain any plane
                 passing through the origin, we obtain the best possible
                 results on the aforementioned three problems. In
                 particular, our result on the extension problem
                 modestly generalizes the result by Mockenhaupt and Tao
                 who studied the particular conical extension problem.
                 In addition, investigating the Fourier decay on
                 homogeneous varieties enables us to give complete
                 mapping properties of averaging operators. Moreover, we
                 improve the size condition on a set such that the
                 cardinality of its distance set is nontrivial.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Plakhov:2012:ORC,
  author =       "Alexander Plakhov",
  title =        "Optimal Roughening of Convex Bodies",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "5",
  pages =        "1058--??",
  month =        oct,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-070-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:29 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "A body moves in a rarefied medium composed of point
                 particles at rest. The particles make elastic
                 reflections when colliding with the body surface, and
                 do not interact with each other. We consider a
                 generalization of Newton's minimal resistance problem:
                 given two bounded convex bodies {$ C_1 $} and {$ C_2 $}
                 such that {$ C_1 \subset C_2 \subset \mathbb {R}^3 $}
                 and {$ \partial C_1 \cap \partial C_2 = \emptyset $},
                 minimize the resistance in the class of connected
                 bodies {$B$} such that {$ C_1 \subset B \subset C_2 $}.
                 We prove that the infimum of resistance is zero; that
                 is, there exist {\SGMLquot}almost perfectly
                 streamlined{\SGMLquot} bodies.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Raja:2012:SDE,
  author =       "Chandiraraj Robinson Edward Raja",
  title =        "A Stochastic Difference Equation with Stationary Noise
                 on Groups",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "5",
  pages =        "1075--??",
  month =        oct,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-094-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:29 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We consider the stochastic difference equation \eta _k
                 = \xi _k \phi (\eta _{k-1}), \quad k \in \mathbb Z on a
                 locally compact group {$G$} where $ \phi $ is an
                 automorphism of {$G$}, $ \xi_k $ are given {$G$}-valued
                 random variables and $ \eta_k $ are unknown
                 {$G$}-valued random variables. This equation was
                 considered by Tsirelson and Yor on one-dimensional
                 torus. We consider the case when $ \xi_k $ have a
                 common law $ \mu $ and prove that if {$G$} is a distal
                 group and $ \phi $ is a distal automorphism of {$G$}
                 and if the equation has a solution, then extremal
                 solutions of the equation are in one-one correspondence
                 with points on the coset space {$ K \backslash G $} for
                 some compact subgroup {$K$} of {$G$} such that $ \mu $
                 is supported on {$ K z = z \phi (K) $} for any $z$ in
                 the support of $ \mu $. We also provide a necessary and
                 sufficient condition for the existence of solutions to
                 the equation.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Rosso:2012:CMR,
  author =       "Daniele Rosso",
  title =        "Classic and Mirabolic {Robinson--Schensted--Knuth}
                 Correspondence for Partial Flags",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "5",
  pages =        "1090--??",
  month =        oct,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-071-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:29 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper we first generalize to the case of
                 partial flags a result proved both by Spaltenstein and
                 by Steinberg that relates the relative position of two
                 complete flags and the irreducible components of the
                 flag variety in which they lie, using the
                 Robinson-Schensted-Knuth correspondence. Then we use
                 this result to generalize the mirabolic
                 Robinson-Schensted-Knuth correspondence defined by
                 Travkin, to the case of two partial flags and a line.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Seveso:2012:AFR,
  author =       "Marco Adamo Seveso",
  title =        "$p$-adic {$L$}-functions and the Rationality of
                 {Darmon} Cycles",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "5",
  pages =        "1122--??",
  month =        oct,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-076-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:29 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Darmon cycles are a higher weight analogue of
                 Stark--Heegner points. They yield local cohomology
                 classes in the Deligne representation associated with a
                 cuspidal form on {$ \Gamma_0 (N) $} of even weight $
                 k_0 \geq 2 $. They are conjectured to be the
                 restriction of global cohomology classes in the
                 Bloch--Kato Selmer group defined over narrow ring class
                 fields attached to a real quadratic field. We show that
                 suitable linear combinations of them obtained by genus
                 characters satisfy these conjectures. We also prove
                 $p$-adic Gross--Zagier type formulas, relating the
                 derivatives of $p$-adic {$L$}-functions of the weight
                 variable attached to imaginary (resp. real) quadratic
                 fields to Heegner cycles (resp. Darmon cycles). Finally
                 we express the second derivative of the Mazur--Kitagawa
                 $p$-adic {$L$}-function of the weight variable in terms
                 of a global cycle defined over a quadratic extension of
                 {$ \mathbb {Q} $}.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Tall:2012:PMM,
  author =       "Franklin D. Tall",
  title =        "{$ {\rm PFA}(S)[S] $}: More Mutually Consistent
                 Topological Consequences of {$ P F A $} and {$ V = L
                 $}",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "5",
  pages =        "1182--??",
  month =        oct,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-010-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:29 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Extending the work of Larson and Todorcevic, we show
                 there is a model of set theory in which normal spaces
                 are collectionwise Hausdorff if they are either first
                 countable or locally compact, and yet there are no
                 first countable {$L$}-spaces or compact {$S$}-spaces.
                 The model is one of the form {PFA$ (S)[S] $}, where
                 {$S$} is a coherent Souslin tree.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Aistleitner:2012:CLT,
  author =       "Christoph Aistleitner and Christian Elsholtz",
  title =        "The {Central Limit Theorem for} Subsequences in
                 Probabilistic Number Theory",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "6",
  pages =        "1201--??",
  month =        dec,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-074-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:31 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let $ (n_k)_{k \geq 1} $ be an increasing sequence of
                 positive integers, and let $ f(x) $ be a real function
                 satisfying \begin{equation} \tag{1} f(x+1)=f(x), \qquad
                 \int_0^1 f(x) ~dx=0,\qquad \operatorname{Var_{[0,1]}} f
                 \lt \infty. \end{equation} If $ \lim_{k \to \infty }
                 \frac {n_{k + 1}n_k} = \infty $ the distribution of
                 \begin{equation} \tag{2} \frac{\sum_{k=1}^N f(n_k
                 x)}{\sqrt{N}} \end{equation} converges to a Gaussian
                 distribution. In the case 1 \lt \liminf_{k \to \infty}
                 \frac{n_{k+1}}{n_k}, \qquad \limsup_{k \to \infty}
                 \frac{n_{k+1}}{n_k} \lt \infty there is a complex
                 interplay between the analytic properties of the
                 function $f$, the number-theoretic properties of $
                 (n_k)_{k \geq 1} $, and the limit distribution of (2).
                 In this paper we prove that any sequence $ (n_k)_{k
                 \geq 1} $ satisfying $ \limsup_{k \to \infty } \frac
                 {n_{k + 1}n_k} = 1 $ contains a nontrivial subsequence
                 $ (m_k)_{k \geq 1} $ such that for any function
                 satisfying (1) the distribution of \frac{\sum_{k=1}^N
                 f(m_k x)}{\sqrt{N}} converges to a Gaussian
                 distribution. This result is best possible: for any $
                 \varepsilon \gt 0 $ there exists a sequence $ (n_k)_{k
                 \geq 1} $ satisfying $ \limsup_{k \to \infty } \frac
                 {n_{k + 1}n_k} \leq 1 + \varepsilon $ such that for
                 every nontrivial subsequence $ (m_k)_{k \geq 1} $ of $
                 (n_k)_{k \geq 1} $ the distribution of (2) does not
                 converge to a Gaussian distribution for some $f$. Our
                 result can be viewed as a Ramsey type result: a
                 sufficiently dense increasing integer sequence contains
                 a subsequence having a certain requested
                 number-theoretic property.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Bobinski:2012:NMO,
  author =       "Grzegorz Bobi{\'n}ski",
  title =        "Normality of Maximal Orbit Closures for {Euclidean}
                 Quivers",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "6",
  pages =        "1222--??",
  month =        dec,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-012-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:31 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let {$ \Delta $} be an Euclidean quiver. We prove that
                 the closures of the maximal orbits in the varieties of
                 representations of {$ \Delta $} are normal and
                 Cohen--Macaulay (even complete intersections).
                 Moreover, we give a generalization of this result for
                 the tame concealed-canonical algebras.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Gartner:2012:DPQ,
  author =       "J{\'e}r{\^o}me G{\"a}rtner",
  title =        "{Darmon}'s Points and Quaternionic {Shimura}
                 Varieties",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "6",
  pages =        "1248--??",
  month =        dec,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-086-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:31 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper, we generalize a conjecture due to
                 Darmon and Logan in an adelic setting. We study the
                 relation between our construction and Kudla's works on
                 cycles on orthogonal Shimura varieties. This relation
                 allows us to conjecture a Gross-Kohnen-Zagier theorem
                 for Darmon's points.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Gomes:2012:SWC,
  author =       "Diogo Gomes and Ant{\'o}nio Serra",
  title =        "Systems of Weakly Coupled {Hamilton--Jacobi} Equations
                 with Implicit Obstacles",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "6",
  pages =        "1289--??",
  month =        dec,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-085-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:31 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper we study systems of weakly coupled
                 Hamilton--Jacobi equations with implicit obstacles that
                 arise in optimal switching problems. Inspired by
                 methods from the theory of viscosity solutions and weak
                 KAM theory, we extend the notion of Aubry set for these
                 systems. This enables us to prove a new result on
                 existence and uniqueness of solutions for the Dirichlet
                 problem, answering a question of F. Camilli, P. Loreti
                 and N. Yamada.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Harutyunyan:2012:UCD,
  author =       "Ararat Harutyunyan and P. Mark Kayll and Bojan Mohar
                 and Liam Rafferty",
  title =        "Uniquely {$D$}-colourable Digraphs with Large Girth",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "6",
  pages =        "1310--??",
  month =        dec,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-084-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:31 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let {$C$} and {$D$} be digraphs. A mapping {$ f \colon
                 V(D) \to V(C) $} is a {$C$}-colouring if for every arc
                 $ u v $ of {$D$}, either $ f(u)f(v) $ is an arc of
                 {$C$} or $ f(u) = f(v) $, and the preimage of every
                 vertex of {$C$} induces an acyclic subdigraph in {$D$}.
                 We say that {$D$} is {$C$}-colourable if it admits a
                 {$C$}-colouring and that {$D$} is uniquely
                 {$C$}-colourable if it is surjectively {$C$}-colourable
                 and any two {$C$}-colourings of {$D$} differ by an
                 automorphism of {$C$}. We prove that if a digraph {$D$}
                 is not {$C$}-colourable, then there exist digraphs of
                 arbitrarily large girth that are {$D$}-colourable but
                 not {$C$}-colourable. Moreover, for every digraph {$D$}
                 that is uniquely {$D$}-colourable, there exists a
                 uniquely {$D$}-colourable digraph of arbitrarily large
                 girth. In particular, this implies that for every
                 rational number $ r \geq 1 $, there are uniquely
                 circularly $r$-colourable digraphs with arbitrarily
                 large girth.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Izuchi:2012:COI,
  author =       "Kei Ji Izuchi and Quang Dieu Nguyen and Sh{\^u}ichi
                 Ohno",
  title =        "Composition Operators Induced by Analytic Maps to the
                 Polydisk",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "6",
  pages =        "1329--??",
  month =        dec,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-073-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:31 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We study properties of composition operators induced
                 by symbols acting from the unit disk to the polydisk.
                 This result will be involved in the investigation of
                 weighted composition operators on the Hardy space on
                 the unit disk and moreover be concerned with
                 composition operators acting from the Bergman space to
                 the Hardy space on the unit disk.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Killough:2012:BMH,
  author =       "D. B. Killough and I. F. Putnam",
  title =        "{Bowen} Measure From Heteroclinic Points",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "6",
  pages =        "1341--??",
  month =        dec,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-083-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:31 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We present a new construction of the
                 entropy-maximizing, invariant probability measure on a
                 Smale space (the Bowen measure). Our construction is
                 based on points that are unstably equivalent to one
                 given point, and stably equivalent to another:
                 heteroclinic points. The spirit of the construction is
                 similar to Bowen's construction from periodic points,
                 though the techniques are very different. We also prove
                 results about the growth rate of certain sets of
                 heteroclinic points, and about the stable and unstable
                 components of the Bowen measure. The approach we take
                 is to prove results through direct computation for the
                 case of a Shift of Finite type, and then use resolving
                 factor maps to extend the results to more general Smale
                 spaces.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Nozaki:2012:NCF,
  author =       "Hiroshi Nozaki and Masanori Sawa",
  title =        "Note on Cubature Formulae and Designs Obtained from
                 Group Orbits",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "6",
  pages =        "1359--??",
  month =        dec,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-069-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:31 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In 1960, Sobolev proved that for a finite reflection
                 group {$G$}, a {$G$}-invariant cubature formula is of
                 degree $t$ if and only if it is exact for all
                 {$G$}-invariant polynomials of degree at most $t$. In
                 this paper, we find some observations on invariant
                 cubature formulas and Euclidean designs in connection
                 with the Sobolev theorem. First, we give an alternative
                 proof of theorems by Xu (1998) on necessary and
                 sufficient conditions for the existence of cubature
                 formulas with some strong symmetry. The new proof is
                 shorter and simpler compared to the original one by Xu,
                 and moreover gives a general interpretation of the
                 analytically-written conditions of Xu's theorems.
                 Second, we extend a theorem by Neumaier and Seidel
                 (1988) on Euclidean designs to invariant Euclidean
                 designs, and thereby classify tight Euclidean designs
                 obtained from unions of the orbits of the corner
                 vectors. This result generalizes a theorem of Bajnok
                 (2007) which classifies tight Euclidean designs
                 invariant under the Weyl group of type {$B$} to other
                 finite reflection groups.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Raghavan:2012:WTF,
  author =       "Dilip Raghavan and Juris Steprans",
  title =        "On Weakly Tight Families",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "6",
  pages =        "1378--??",
  month =        dec,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-017-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:31 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Using ideas from Shelah's recent proof that a
                 completely separable maximal almost disjoint family
                 exists when $ \mathfrak {c} \lt {\aleph }_{\omega } $,
                 we construct a weakly tight family under the hypothesis
                 $ \mathfrak {s} \leq \mathfrak {b} \lt {\aleph
                 }_{\omega } $. The case when $ \mathfrak {s} \lt
                 \mathfrak {b} $ is handled in {$ \mathrm {ZFC} $} and
                 does not require $ \mathfrak {b} \lt {\aleph }_{\omega
                 } $, while an additional PCF type hypothesis, which
                 holds when $ \mathfrak {b} \lt {\aleph }_{\omega } $ is
                 used to treat the case $ \mathfrak {s} = \mathfrak {b}
                 $. The notion of a weakly tight family is a natural
                 weakening of the well studied notion of a Cohen
                 indestructible maximal almost disjoint family. It was
                 introduced by Hrus{\'a}k and Garc{\'\i}a Ferreira, who
                 applied it to the Kat{\'e}tov order on almost disjoint
                 families.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Rodney:2012:EWS,
  author =       "Scott Rodney",
  title =        "Existence of Weak Solutions of Linear Subelliptic
                 {Dirichlet} Problems With Rough Coefficients",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "6",
  pages =        "1395--??",
  month =        dec,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-029-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:31 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "This article gives an existence theory for weak
                 solutions of second order non-elliptic linear Dirichlet
                 problems of the form \begin{align*} \nabla'P(x)\nabla u
                 +{\bf HR}u+{\bf S'G}u +Fu {\&}= f+{\bf T'g} \text{ in
                 }\Theta \\ u{\&}=\varphi\text{ on }\partial \Theta.
                 \end{align*} The principal part {$ \xi 'P(x) \xi $} of
                 the above equation is assumed to be comparable to a
                 quadratic form {$ {\mathcal Q}(x, \xi) = \xi 'Q(x) \xi
                 $} that may vanish for non-zero {$ \xi \in \mathbb
                 {R}^n $}. This is achieved using techniques of
                 functional analysis applied to the degenerate Sobolev
                 spaces {$ Q H^1 (\Theta) = W^{1, 2}(\Theta, Q) $} and
                 {$ Q H^1_0 (\Theta) = W^{1, 2}_0 (\Theta, Q) $} as
                 defined in previous works. Sawyer and Wheeden give a
                 regularity theory for a subset of the class of
                 equations dealt with here.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Selmi:2012:GWP,
  author =       "Ridha Selmi",
  title =        "Global Well-Posedness and Convergence Results for
                 {3D}-Regularized {Boussinesq} System",
  journal =      j-CAN-J-MATH,
  volume =       "64",
  number =       "6",
  pages =        "1415--??",
  month =        dec,
  year =         "2012",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-013-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:31 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v64/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Analytical study to the regularization of the
                 Boussinesq system is performed in frequency space using
                 Fourier theory. Existence and uniqueness of weak
                 solution with minimum regularity requirement are
                 proved. Convergence results of the unique weak solution
                 of the regularized Boussinesq system to a weak
                 Leray-Hopf solution of the Boussinesq system are
                 established as the regularizing parameter $ \alpha $
                 vanishes. The proofs are done in the frequency space
                 and use energy methods, Arsel{\`a}-Ascoli compactness
                 theorem and a Friedrichs like approximation scheme.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Barto:2013:FRA,
  author =       "Libor Barto",
  title =        "Finitely Related Algebras in Congruence Distributive
                 Varieties Have Near Unanimity Terms",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "1",
  pages =        "3--??",
  month =        feb,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-087-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:33 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We show that every finite, finitely related algebra in
                 a congruence distributive variety has a near unanimity
                 term operation. As a consequence we solve the near
                 unanimity problem for relational structures: it is
                 decidable whether a given finite set of relations on a
                 finite set admits a compatible near unanimity
                 operation. This consequence also implies that it is
                 decidable whether a given finite constraint language
                 defines a constraint satisfaction problem of bounded
                 strict width.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Blomer:2013:NVF,
  author =       "Valentin Blomer and Farrell Brumley",
  title =        "Non-vanishing of {$L$}-functions, the {Ramanujan}
                 Conjecture, and Families of {Hecke} Characters",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "1",
  pages =        "22--??",
  month =        feb,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-068-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:33 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We prove a non-vanishing result for families of {$
                 \operatorname {GL}_n \times \operatorname {GL}_n $}
                 Rankin-Selberg {$L$}-functions in the critical strip,
                 as one factor runs over twists by Hecke characters. As
                 an application, we simplify the proof, due to Luo,
                 Rudnick, and Sarnak, of the best known bounds towards
                 the Generalized Ramanujan Conjecture at the infinite
                 places for cusp forms on {$ \operatorname {GL}_n $}. A
                 key ingredient is the regularization of the units in
                 residue classes by the use of an Arakelov ray class
                 group.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Christensen:2013:ANC,
  author =       "Erik Christensen and Allan M. Sinclair and Roger R.
                 Smith and Stuart White",
  title =        "{$ C^* $}-algebras Nearly Contained in Type {$ \mathrm
                 {I} $} Algebras",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "1",
  pages =        "52--??",
  month =        feb,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-001-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:33 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper we consider near inclusions {$ A
                 \subseteq_\gamma B $} of C$^*$-algebras. We show that
                 if {$B$} is a separable type {$ \mathrm {I} $}
                 C$^*$-algebra and {$A$} satisfies Kadison's similarity
                 problem, then {$A$} is also type {$ \mathrm {I} $} and
                 use this to obtain an embedding of {$A$} into {$B$}.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Deng:2013:FCH,
  author =       "Shaoqiang Deng and Zhiguang Hu",
  title =        "On Flag Curvature of Homogeneous {Randers} Spaces",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "1",
  pages =        "66--??",
  month =        feb,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-004-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:33 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper we give an explicit formula for the flag
                 curvature of homogeneous Randers spaces of Douglas type
                 and apply this formula to obtain some interesting
                 results. We first deduce an explicit formula for the
                 flag curvature of an arbitrary left invariant Randers
                 metric on a two-step nilpotent Lie group. Then we
                 obtain a classification of negatively curved
                 homogeneous Randers spaces of Douglas type. This
                 results, in particular, in many examples of homogeneous
                 non-Riemannian Finsler spaces with negative flag
                 curvature. Finally, we prove a rigidity result that a
                 homogeneous Randers space of Berwald type whose flag
                 curvature is everywhere nonzero must be Riemannian.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Felix:2013:RHG,
  author =       "Yves F{\'e}lix and Steve Halperin and Jean-Claude
                 Thomas",
  title =        "The Ranks of the Homotopy Groups of a Finite
                 Dimensional Complex",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "1",
  pages =        "82--??",
  month =        feb,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-050-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:33 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let {$X$} be an $n$-dimensional, finite, simply
                 connected CW complex and set {$ \alpha_X = \limsup_i
                 \frac {\log \mbox { rank} \, \pi_i(X)}{i} $}. When {$ 0
                 \lt \alpha_X \lt \infty $}, we give upper and lower
                 bound for {$ \sum_{i = k + 2}^{k + n} \textrm {rank} \,
                 \pi_i(X) $} for $k$ sufficiently large. We show also
                 for any $r$ that {$ \alpha_X $} can be estimated from
                 the integers {rk$ \, \pi_i(X) $}, $ i \leq n r $ with
                 an error bound depending explicitly on $r$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Francois:2013:UFR,
  author =       "Georges Francois and Simon Hampe",
  title =        "Universal Families of Rational Tropical Curves",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "1",
  pages =        "120--??",
  month =        feb,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-097-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:33 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We introduce the notion of families of $n$-marked
                 smooth rational tropical curves over smooth tropical
                 varieties and establish a one-to-one correspondence
                 between (equivalence classes of) these families and
                 morphisms from smooth tropical varieties into the
                 moduli space of $n$-marked abstract rational tropical
                 curves {$ \mathcal {M}_n $}.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Kellendonk:2013:EDD,
  author =       "Johannes Kellendonk and Daniel Lenz",
  title =        "Equicontinuous {Delone} Dynamical Systems",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "1",
  pages =        "149--??",
  month =        feb,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-090-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:33 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We characterize equicontinuous Delone dynamical
                 systems as those coming from Delone sets with strongly
                 almost periodic Dirac combs. Within the class of
                 systems with finite local complexity, the only
                 equicontinuous systems are then shown to be the
                 crystallographic ones. On the other hand, within the
                 class without finite local complexity, we exhibit
                 examples of equicontinuous minimal Delone dynamical
                 systems that are not crystallographic. Our results
                 solve the problem posed by Lagarias as to whether a
                 Delone set whose Dirac comb is strongly almost periodic
                 must be crystallographic.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Lyall:2013:OPR,
  author =       "Neil Lyall and {\'A}kos Magyar",
  title =        "Optimal Polynomial Recurrence",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "1",
  pages =        "171--??",
  month =        feb,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-003-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:33 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let {$ P \in \mathbb Z[n] $} with {$ P(0) = 0 $} and $
                 \varepsilon \gt 0 $. We show, using Fourier analytic
                 techniques, that if {$ N \geq \exp \exp (C
                 \varepsilon^{-1} \log \varepsilon^{-1}) $} and {$ A
                 \subseteq \{ 1, \dots, N \} $}, then there must exist
                 {$ n \in \mathbb N $} such that \[\frac{|A\cap
                 (A+P(n))|}{N}\gt
                 \left(\frac{|A|}{N}\right)^2-\varepsilon.\] In addition
                 to this we also show, using the same Fourier analytic
                 methods, that if {$ A \subseteq \mathbb N $}, then the
                 set of $ \varepsilon $-optimal return times
                 \[R(A,P,\varepsilon)=\left\{n\in \mathbb N
                 \,:\,\delta(A\cap(A+P(n)))\gt
                 \delta(A)^2-\varepsilon\right\}\] is syndetic for every
                 $ \varepsilon \gt 0 $. Moreover, we show that {$ R(A,
                 P, \varepsilon) $} is dense in every sufficiently long
                 interval, in particular we show that there exists an {$
                 L = L(\varepsilon, P, A) $} such that
                 \[\left|R(A,P,\varepsilon)\cap I\right| \geq
                 c(\varepsilon,P)|I|\] for all intervals {$I$} of
                 natural numbers with {$ |I| \geq L $} and {$
                 c(\varepsilon, P) = \exp \exp ( - C \, \varepsilon^{-1}
                 \log \varepsilon^{-1}) $}.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Penegini:2013:SAM,
  author =       "Matteo Penegini and Francesco Polizzi",
  title =        "Surfaces with $ p_g = q = 2 $, {$ K^2 = 6 $}, and
                 {Albanese} Map of Degree $2$",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "1",
  pages =        "195--??",
  month =        feb,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-007-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:33 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We classify minimal surfaces of general type with $
                 p_g = q = 2 $ and {$ K^2 = 6 $} whose Albanese map is a
                 generically finite double cover. We show that the
                 corresponding moduli space is the disjoint union of
                 three generically smooth irreducible components {$
                 \mathcal {M}_{Ia} $}, {$ \mathcal {M}_{Ib} $}, {$
                 \mathcal {M}_{II} $} of dimension $4$, $4$, $3$,
                 respectively.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Sauer:2013:DSU,
  author =       "N. W. Sauer",
  title =        "Distance Sets of {Urysohn} Metric Spaces",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "1",
  pages =        "222--??",
  month =        feb,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-022-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:33 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "A metric space {$ \mathrm {M} = (M; \operatorname {d})
                 $} is {\em homogeneous} if for every isometry $f$ of a
                 finite subspace of {$ \mathrm {M} $} to a subspace of
                 {$ \mathrm {M} $} there exists an isometry of {$
                 \mathrm {M} $} onto {$ \mathrm {M} $} extending $f$.
                 The space {$ \mathrm {M} $} is {\em universal} if it
                 isometrically embeds every finite metric space {$
                 \mathrm {F} $} with {$ \operatorname {dist}(\mathrm
                 {F}) \subseteq \operatorname {dist}(\mathrm {M}) $}.
                 (With {$ \operatorname {dist}(\mathrm {M}) $} being the
                 set of distances between points in {$ \mathrm {M} $}.)
                 A metric space {$ \boldsymbol {U} $} is an {\em
                 Urysohn} metric space if it is homogeneous, universal,
                 separable and complete. (It is not difficult to deduce
                 that an Urysohn metric space {$ \boldsymbol {U} $}
                 isometrically embeds every separable metric space {$
                 \mathrm {M} $} with {$ \operatorname {dist}(\mathrm
                 {M}) \subseteq \operatorname {dist}(\boldsymbol {U})
                 $}.) The main results are: (1) A characterization of
                 the sets {$ \operatorname {dist}(\boldsymbol {U}) $}
                 for Urysohn metric spaces {$ \boldsymbol {U} $}. (2) If
                 {$R$} is the distance set of an Urysohn metric space
                 and {$ \mathrm {M} $} and {$ \mathrm {N} $} are two
                 metric spaces, of any cardinality with distances in
                 {$R$}, then they amalgamate disjointly to a metric
                 space with distances in {$R$}. (3) The completion of
                 every homogeneous, universal, separable metric space {$
                 \mathrm {M} $} is homogeneous.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Aguiar:2013:LTH,
  author =       "Marcelo Aguiar and Aaron Lauve",
  title =        "{Lagrange}'s Theorem for {Hopf} Monoids in Species",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "2",
  pages =        "241--??",
  month =        apr,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-098-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:35 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Following Radford's proof of Lagrange's theorem for
                 pointed Hopf algebras, we prove Lagrange's theorem for
                 Hopf monoids in the category of connected species. As a
                 corollary, we obtain necessary conditions for a given
                 subspecies $ \mathbf k $ of a Hopf monoid $ \mathbf h $
                 to be a Hopf submonoid: the quotient of any one of the
                 generating series of $ \mathbf h $ by the corresponding
                 generating series of $ \mathbf k $ must have
                 nonnegative coefficients. Other corollaries include a
                 necessary condition for a sequence of nonnegative
                 integers to be the dimension sequence of a Hopf monoid
                 in the form of certain polynomial inequalities, and of
                 a set-theoretic Hopf monoid in the form of certain
                 linear inequalities. The latter express that the
                 binomial transform of the sequence must be
                 nonnegative.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Berard:2013:ACH,
  author =       "Vincent B{\'e}rard",
  title =        "Les applications conforme-harmoniques. ({French})
                 [Conformal-harmonic applications]",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "2",
  pages =        "266--??",
  month =        apr,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-034-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:35 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Sur une surface de Riemann, l'{\'e}nergie d'une
                 application {\`a} valeurs dans une vari{\'e}t{\'e}
                 riemannienne est une fonctionnelle invariante conforme,
                 ses points critiques sont les applications harmoniques.
                 Nous proposons ici un analogue en dimension
                 sup{\'e}rieure, en construisant une fonctionnelle
                 invariante conforme pour les applications entre deux
                 vari{\'e}t{\'e}s riemanniennes, dont la vari{\'e}t{\'e}
                 de d{\'e}part est de dimension $n$ paire. Ses points
                 critiques satisfont une EDP elliptique d'ordre $n$
                 non-lin{\'e}aire qui est covariante conforme par
                 rapport {\`a} la vari{\'e}t{\'e} de d{\'e}part, on les
                 appelle les applications conforme-harmoniques. Dans le
                 cas des fonctions, on retrouve l'op{\'e}rateur GJMS,
                 dont le terme principal est une puissance $ n / 2 $ du
                 laplacien. Quand $n$ est impaire, les m{\^e}mes
                 id{\'e}es permettent de montrer que le terme constant
                 dans le d{\'e}veloppement asymptotique de l'{\'e}nergie
                 d'une application asymptotiquement harmonique sur une
                 vari{\'e}t{\'e} AHE est ind{\'e}pendant du choix du
                 repr{\'e}sentant de l'infini conforme.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
  language =     "French",
}

@Article{Grafakos:2013:MFM,
  author =       "Loukas Grafakos and Akihiko Miyachi and Naohito
                 Tomita",
  title =        "On Multilinear {Fourier} Multipliers of Limited
                 Smoothness",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "2",
  pages =        "299--??",
  month =        apr,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-025-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:35 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper, we prove certain {$ L^2 $}-estimate for
                 multilinear Fourier multiplier operators with
                 multipliers of limited smoothness. As a result, we
                 extend the result of Calder{\'o}n and Torchinsky in the
                 linear theory to the multilinear case. The sharpness of
                 our results and some related estimates in Hardy spaces
                 are also discussed.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Kadets:2013:LNI,
  author =       "Vladimir Kadets and Miguel Mart{\'\i}n and Javier
                 Mer{\'\i} and Dirk Werner",
  title =        "Lushness, Numerical Index 1 and the Daugavet Property
                 in Rearrangement Invariant Spaces",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "2",
  pages =        "331--??",
  month =        apr,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-096-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:35 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We show that for spaces with 1-unconditional bases
                 lushness, the alternative Daugavet property and
                 numerical index 1 are equivalent. In the class of
                 rearrangement invariant (r.i.) sequence spaces the only
                 examples of spaces with these properties are $ c_0 $, $
                 \ell_1 $ and $ \ell_\infty $. The only lush r.i.
                 separable function space on $ [0, 1] $ is {$ L_1 [0, 1]
                 $}; the same space is the only r.i. separable function
                 space on $ [0, 1] $ with the Daugavet property over the
                 reals.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Muller:2013:EPR,
  author =       "Peter M{\"u}ller and Christoph Richard",
  title =        "Ergodic Properties of Randomly Coloured Point Sets",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "2",
  pages =        "349--??",
  month =        apr,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-009-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:35 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We provide a framework for studying randomly coloured
                 point sets in a locally compact, second-countable space
                 on which a metrisable unimodular group acts
                 continuously and properly. We first construct and
                 describe an appropriate dynamical system for uniformly
                 discrete uncoloured point sets. For point sets of
                 finite local complexity, we characterise ergodicity
                 geometrically in terms of pattern frequencies. The
                 general framework allows to incorporate a random
                 colouring of the point sets. We derive an ergodic
                 theorem for randomly coloured point sets with
                 finite-range dependencies. Special attention is paid to
                 the exclusion of exceptional instances for uniquely
                 ergodic systems. The setup allows for a straightforward
                 application to randomly coloured graphs.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{VanOrder:2013:DMC,
  author =       "Jeanine {Van Order}",
  title =        "On the Dihedral Main Conjectures of {Iwasawa} Theory
                 for {Hilbert} Modular Eigenforms",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "2",
  pages =        "403--??",
  month =        apr,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-002-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:35 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We construct a bipartite Euler system in the sense of
                 Howard for Hilbert modular eigenforms of parallel
                 weight two over totally real fields, generalizing works
                 of Bertolini-Darmon, Longo, Nekovar, Pollack-Weston and
                 others. The construction has direct applications to
                 Iwasawa main conjectures. For instance, it implies in
                 many cases one divisibility of the associated dihedral
                 or anticyclotomic main conjecture, at the same time
                 reducing the other divisibility to a certain
                 nonvanishing criterion for the associated $p$-adic
                 {$L$}-functions. It also has applications to cyclotomic
                 main conjectures for Hilbert modular forms over CM
                 fields via the technique of Skinner and Urban.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Wilson:2013:QFC,
  author =       "Glen Wilson and Christopher T. Woodward",
  title =        "Quasimap {Floer} Cohomology for Varying Symplectic
                 Quotients",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "2",
  pages =        "467--??",
  month =        apr,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-008-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:35 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We show that quasimap Floer cohomology for varying
                 symplectic quotients resolves several puzzles regarding
                 displaceability of toric moment fibers. For example, we
                 (i) present a compact Hamiltonian torus action
                 containing an open subset of non-displaceable orbits
                 and a codimension four singular set, partly answering a
                 question of McDuff, and (ii) determine displaceability
                 for most of the moment fibers of a symplectic
                 ellipsoid.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Ara:2013:CPS,
  author =       "Pere Ara and Kenneth J. Dykema and Mikael R{\o}rdam",
  title =        "Correction of Proofs in {``Purely Infinite Simple $
                 C^* $-algebras Arising from Free Product
                 Constructions''} and a Subsequent Paper",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "3",
  pages =        "481--??",
  month =        jun,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-018-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:37 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "The proofs of Theorem 2.2 of K. J. Dykema and M.
                 R{\o}rdam, Purely infinite simple {$ C^* $}-algebras
                 arising from free product {constructions??}, Canad. J.
                 Math. 50 (1998), 323--341 and of Theorem 3.1 of K. J.
                 Dykema, Purely infinite simple {$ C^* $}-algebras
                 arising from free product constructions, II, Math.
                 Scand. 90 (2002), 73--86 are corrected.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Bice:2013:FCA,
  author =       "Tristan Matthew Bice",
  title =        "Filters in {C$^*$}-Algebras",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "3",
  pages =        "485--??",
  month =        jun,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2011-095-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:37 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper we analyze states on C*-algebras and
                 their relationship to filter-like structures of
                 projections and positive elements in the unit ball.
                 After developing the basic theory we use this to
                 investigate the Kadison-Singer conjecture, proving its
                 equivalence to an apparently quite weak paving
                 conjecture and the existence of unique maximal centred
                 extensions of projections coming from ultrafilters on
                 the natural numbers. We then prove that Reid's positive
                 answer to this for q-points in fact also holds for
                 rapid p-points, and that maximal centred filters are
                 obtained in this case. We then show that consistently
                 such maximal centred filters do not exist at all
                 meaning that, for every pure state on the Calkin
                 algebra, there exists a pair of projections on which
                 the state is 1, even though the state is bounded
                 strictly below 1 for projections below this pair.
                 Lastly we investigate towers, using cardinal invariant
                 equalities to construct towers on the natural numbers
                 that do and do not remain towers when canonically
                 embedded into the Calkin algebra. Finally we show that
                 consistently all towers on the natural numbers remain
                 towers under this embedding.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{delaCruz:2013:TVV,
  author =       "Oscar Blasco de la Cruz and Paco Villarroya Alvarez",
  title =        "Transference of vector-valued multipliers on weighted
                 {$ L^p $}-spaces",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "3",
  pages =        "510--??",
  month =        jun,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-041-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:37 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We prove restriction and extension of multipliers
                 between weighted Lebesgue spaces with two different
                 weights, which belong to a class more general than
                 periodic weights, and two different exponents of
                 integrability which can be below one. We also develop
                 some ad-hoc methods which apply to weights defined by
                 the product of periodic weights with functions of power
                 type. Our vector-valued approach allow us to extend
                 results to transference of maximal multipliers and
                 provide transference of Littlewood--Paley
                 inequalities.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Deitmar:2013:IIH,
  author =       "Anton Deitmar and Ivan Horozov",
  title =        "Iterated Integrals and Higher Order Invariants",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "3",
  pages =        "544--??",
  month =        jun,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-020-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:37 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We show that higher order invariants of smooth
                 functions can be written as linear combinations of full
                 invariants times iterated integrals. The non-uniqueness
                 of such a presentation is captured in the kernel of the
                 ensuing map from the tensor product. This kernel is
                 computed explicitly. As a consequence, it turns out
                 that higher order invariants are a free module of the
                 algebra of full invariants.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Godinho:2013:AES,
  author =       "Leonor Godinho and M. E. Sousa-Dias",
  title =        "Addendum and Erratum to {``The Fundamental Group of $
                 S^1 $-manifolds''}",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "3",
  pages =        "553--??",
  month =        jun,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-024-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:37 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "This paper provides an addendum and erratum to L.
                 Godinho and M. E. Sousa-Dias, {\SGMLquot}The
                 Fundamental Group of {$ S^1 $}-manifolds{\SGMLquot}.
                 Canad. J. Math. 62(2010), no. 5, 1082--1098.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Helemskii:2013:EVP,
  author =       "A. Ya. Helemskii",
  title =        "Extreme Version of Projectivity for Normed Modules
                 Over Sequence Algebras",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "3",
  pages =        "559--??",
  month =        jun,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-006-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:37 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We define and study the so-called extreme version of
                 the notion of a projective normed module. The relevant
                 definition takes into account the exact value of the
                 norm of the module in question, in contrast with the
                 standard known definition that is formulated in terms
                 of norm topology. After the discussion of the case
                 where our normed algebra {$A$} is just {$ \mathbb {C}
                 $}, we concentrate on the case of the next degree of
                 complication, where {$A$} is a sequence algebra,
                 satisfying some natural conditions. The main results
                 give a full characterization of extremely projective
                 objects within the subcategory of the category of
                 non-degenerate normed {$A$}--modules, consisting of the
                 so-called homogeneous modules. We consider two cases,
                 `non-complete' and `complete', and the respective
                 answers turn out to be essentially different. In
                 particular, all Banach non-degenerate homogeneous
                 modules, consisting of sequences, are extremely
                 projective within the category of Banach non-degenerate
                 homogeneous modules. However, neither of them, provided
                 it is infinite-dimensional, is extremely projective
                 within the category of all normed non-degenerate
                 homogeneous modules. On the other hand, submodules of
                 these modules, consisting of finite sequences, are
                 extremely projective within the latter category.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Kallel:2013:GFG,
  author =       "Sadok Kallel and Walid Taamallah",
  title =        "The Geometry and Fundamental Group of Permutation
                 Products and Fat Diagonals",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "3",
  pages =        "575--??",
  month =        jun,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-028-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:37 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Permutation products and their various ``fat
                 diagonal'' subspaces are studied from the topological
                 and geometric point of view. We describe in detail the
                 stabilizer and orbit stratifications related to the
                 permutation action, producing a sharp upper bound for
                 its depth and then paying particular attention to the
                 geometry of the diagonal stratum. We write down an
                 expression for the fundamental group of any permutation
                 product of a connected space {$X$} having the homotopy
                 type of a CW complex in terms of {$ \pi_1 (X) $} and {$
                 H_1 (X; \mathbb {Z}) $}. We then prove that the
                 fundamental group of the configuration space of
                 $n$-points on {$X$}, of which multiplicities do not
                 exceed $ n / 2 $, coincides with {$ H_1 (X; \mathbb
                 {Z}) $}. Further results consist in giving conditions
                 for when fat diagonal subspaces of manifolds can be
                 manifolds again. Various examples and homological
                 calculations are included.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Kroo:2013:CFU,
  author =       "A. Kro{\'o} and D. S. Lubinsky",
  title =        "{Christoffel} Functions and Universality in the Bulk
                 for Multivariate Orthogonal Polynomials",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "3",
  pages =        "600--??",
  month =        jun,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-016-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:37 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We establish asymptotics for Christoffel functions
                 associated with multivariate orthogonal polynomials.
                 The underlying measures are assumed to be regular on a
                 suitable domain - in particular this is true if they
                 are positive a.e. on a compact set that admits analytic
                 parametrization. As a consequence, we obtain
                 asymptotics for Christoffel functions for measures on
                 the ball and simplex, under far more general conditions
                 than previously known. As another consequence, we
                 establish universality type limits in the bulk in a
                 variety of settings.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Lee:2013:STD,
  author =       "Paul W. Y. Lee",
  title =        "On Surfaces in Three Dimensional Contact Manifolds",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "3",
  pages =        "621--??",
  month =        jun,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-027-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:37 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper, we introduce two notions on a surface
                 in a contact manifold. The first one is called degree
                 of transversality (DOT) which measures the
                 transversality between the tangent spaces of a surface
                 and the contact planes. The second quantity, called
                 curvature of transversality (COT), is designed to give
                 a comparison principle for DOT along characteristic
                 curves under bounds on COT. In particular, this gives
                 estimates on lengths of characteristic curves assuming
                 COT is bounded below by a positive constant. We show
                 that surfaces with constant COT exist and we classify
                 all graphs in the Heisenberg group with vanishing COT.
                 This is accomplished by showing that the equation for
                 graphs with zero COT can be decomposed into two first
                 order PDEs, one of which is the backward invisicid
                 Burgers' equation. Finally we show that the p-minimal
                 graph equation in the Heisenberg group also has such a
                 decomposition. Moreover, we can use this decomposition
                 to write down an explicit formula of a solution near a
                 regular point.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Mezzetti:2013:LEW,
  author =       "Emilia Mezzetti and Rosa M. Mir{\'o}-Roig and Giorgio
                 Ottaviani",
  title =        "{Laplace} Equations and the Weak {Lefschetz}
                 Property",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "3",
  pages =        "634--??",
  month =        jun,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-033-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:37 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We prove that $r$ independent homogeneous polynomials
                 of the same degree $d$ become dependent when restricted
                 to any hyperplane if and only if their inverse system
                 parameterizes a variety whose $ (d - 1) $-osculating
                 spaces have dimension smaller than expected. This gives
                 an equivalence between an algebraic notion (called Weak
                 Lefschetz Property) and a differential geometric
                 notion, concerning varieties which satisfy certain
                 Laplace equations. In the toric case, some relevant
                 examples are classified and as byproduct we provide
                 counterexamples to Ilardi's conjecture.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Shemyakova:2013:PCD,
  author =       "E. Shemyakova",
  title =        "Proof of the Completeness of {Darboux} {Wronskian}
                 Formulae for Order Two",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "3",
  pages =        "655--??",
  month =        jun,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-026-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:37 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Darboux Wronskian formulas allow to construct Darboux
                 transformations, but Laplace transformations, which are
                 Darboux transformations of order one cannot be
                 represented this way. It has been a long standing
                 problem on what are other exceptions. In our previous
                 work we proved that among transformations of total
                 order one there are no other exceptions. Here we prove
                 that for transformations of total order two there are
                 no exceptions at all. We also obtain a simple explicit
                 invariant description of all possible Darboux
                 Transformations of total order two.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Strungaru:2013:BDS,
  author =       "Nicolae Strungaru",
  title =        "On the {Bragg} Diffraction Spectra of a {Meyer} Set",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "3",
  pages =        "675--??",
  month =        jun,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-032-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:37 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Meyer sets have a relatively dense set of Bragg peaks
                 and for this reason they may be considered as basic
                 mathematical examples of (aperiodic) crystals. In this
                 paper we investigate the pure point part of the
                 diffraction of Meyer sets in more detail. The results
                 are of two kinds. First we show that given a Meyer set
                 and any positive intensity $a$ less than the maximum
                 intensity of its Bragg peaks, the set of Bragg peaks
                 whose intensity exceeds $a$ is itself a Meyer set (in
                 the Fourier space). Second we show that if a Meyer set
                 is modified by addition and removal of points in such a
                 way that its density is not altered too much (the
                 allowable amount being given explicitly as a proportion
                 of the original density) then the newly obtained set
                 still has a relatively dense set of Bragg peaks.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Taylor:2013:RSW,
  author =       "Michael Taylor",
  title =        "Regularity of Standing Waves on {Lipschitz} Domains",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "3",
  pages =        "702--??",
  month =        jun,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-014-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Apr 30 16:47:37 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We analyze the regularity of standing wave solutions
                 to nonlinear Schr{\"o}dinger equations of power type on
                 bounded domains, concentrating on Lipschitz domains. We
                 establish optimal regularity results in this setting,
                 in Besov spaces and in H{\"o}lder spaces.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Adamus:2013:TCD,
  author =       "Janusz Adamus and Serge Randriambololona and Rasul
                 Shafikov",
  title =        "Tameness of Complex Dimension in a Real Analytic Set",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "4",
  pages =        "721--??",
  month =        aug,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-019-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Jun 22 17:13:28 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Given a real analytic set {$X$} in a complex manifold
                 and a positive integer $d$, denote by {$ \mathcal A^d
                 $} the set of points $p$ in {$X$} at which there exists
                 a germ of a complex analytic set of dimension $d$
                 contained in {$X$}. It is proved that {$ \mathcal A^d
                 $} is a closed semianalytic subset of {$X$}.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Bernard:2013:RSD,
  author =       "P. Bernard and M. Zavidovique",
  title =        "Regularization of Subsolutions in Discrete Weak {KAM}
                 Theory",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "4",
  pages =        "740--??",
  month =        aug,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-059-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Jun 22 17:13:28 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We expose different methods of regularizations of
                 subsolutions in the context of discrete weak KAM
                 theory. They allow to prove the existence and the
                 density of {$ C^{1, 1} $} subsolutions. Moreover, these
                 subsolutions can be made strict and smooth outside of
                 the Aubry set.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Delanoe:2013:PCR,
  author =       "Philippe Delano{\"e} and Fran{\c{c}}ois Rouvi{\`e}re",
  title =        "Positively Curved {Riemannian} Locally Symmetric
                 Spaces are Positively Squared Distance Curved",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "4",
  pages =        "757--??",
  month =        aug,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-015-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Jun 22 17:13:28 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "The squared distance curvature is a kind of two-point
                 curvature the sign of which turned out crucial for the
                 smoothness of optimal transportation maps on Riemannian
                 manifolds. Positivity properties of that new curvature
                 have been established recently for all the simply
                 connected compact rank one symmetric spaces, except the
                 Cayley plane. Direct proofs were given for the sphere,
                 (an indirect one via the Hopf fibrations) for the
                 complex and quaternionic projective spaces. Here, we
                 present a direct proof of a property implying all the
                 preceding ones, valid on every positively curved
                 Riemannian locally symmetric space.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Fuller:2013:NAS,
  author =       "Adam Hanley Fuller",
  title =        "Nonself-adjoint Semicrossed Products by {Abelian}
                 Semigroups",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "4",
  pages =        "768--??",
  month =        aug,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-051-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Jun 22 17:13:28 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let {$ \mathcal {S} $} be the semigroup {$ \mathcal
                 {S} = \sum^{\oplus k}_{i = 1} \mathcal {S}_i $}, where
                 for each {$ i \in I $}, {$ \mathcal {S}_i $} is a
                 countable subsemigroup of the additive semigroup {$
                 \mathbb {R}_+ $} containing $0$. We consider
                 representations of {$ \mathcal {S} $} as contractions
                 {$ \{ T_s \}_{s \in \mathcal {S}} $} on a Hilbert space
                 with the Nica-covariance property: {$ T_s^*T_t = T_t
                 T_s^* $} whenever $ t \wedge s = 0 $. We show that all
                 such representations have a unique minimal isometric
                 Nica-covariant dilation. This result is used to help
                 analyse the nonself-adjoint semicrossed product
                 algebras formed from Nica-covariant representations of
                 the action of {$ \mathcal {S} $} on an operator algebra
                 {$ \mathcal {A} $} by completely contractive
                 endomorphisms. We conclude by calculating the {$ C^*
                 $}-envelope of the isometric nonself-adjoint
                 semicrossed product algebra (in the sense of Kakariadis
                 and Katsoulis).",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Garces:2013:GTH,
  author =       "Jorge J. Garc{\'e}s and Antonio M. Peralta",
  title =        "Generalised Triple Homomorphisms and Derivations",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "4",
  pages =        "783--??",
  month =        aug,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-043-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Jun 22 17:13:28 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We introduce generalised triple homomorphism between
                 Jordan Banach triple systems as a concept which extends
                 the notion of generalised homomorphism between Banach
                 algebras given by K. Jarosz and B.E. Johnson in 1985
                 and 1987, respectively. We prove that every generalised
                 triple homomorphism between JB$^*$-triples is
                 automatically continuous. When particularised to
                 C$^*$-algebras, we rediscover one of the main theorems
                 established by B.E. Johnson. We shall also consider
                 generalised triple derivations from a Jordan Banach
                 triple {$E$} into a Jordan Banach triple {$E$}-module,
                 proving that every generalised triple derivation from a
                 JB$^*$-triple {$E$} into itself or into {$ E^* $} is
                 automatically continuous.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Grandjean:2013:HLD,
  author =       "Vincent Grandjean",
  title =        "On {Hessian} Limit Directions along Gradient
                 Trajectories",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "4",
  pages =        "808--??",
  month =        aug,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-021-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Jun 22 17:13:28 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Given a non-oscillating gradient trajectory $ | \gamma
                 | $ of a real analytic function $f$, we show that the
                 limit $ \nu $ of the secants at the limit point $
                 \mathbf {0} $ of $ | \gamma | $ along the trajectory $
                 | \gamma | $ is an eigen-vector of the limit of the
                 direction of the Hessian matrix {$ \operatorname {Hess}
                 (f) $} at $ \mathbf {0} $ along $ | \gamma | $. The
                 same holds true at infinity if the function is globally
                 sub-analytic. We also deduce some interesting estimates
                 along the trajectory. Away from the ends of the ambient
                 space, this property is of metric nature and still
                 holds in a general Riemannian analytic setting.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Guardo:2013:SPV,
  author =       "Elena Guardo and Brian Harbourne and Adam {Van Tuyl}",
  title =        "Symbolic Powers Versus Regular Powers of Ideals of
                 General Points in {$ \mathbb {P}^1 \times \mathbb {P}^1
                 $}",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "4",
  pages =        "823--??",
  month =        aug,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-045-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Jun 22 17:13:28 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Recent work of Ein-Lazarsfeld-Smith and
                 Hochster-Huneke raised the problem of which symbolic
                 powers of an ideal are contained in a given ordinary
                 power of the ideal. Bocci-Harbourne developed methods
                 to address this problem, which involve asymptotic
                 numerical characters of symbolic powers of the ideals.
                 Most of the work done up to now has been done for
                 ideals defining 0-dimensional subschemes of projective
                 space. Here we focus on certain subschemes given by a
                 union of lines in {$ \mathbb {P}^3 $} which can also be
                 viewed as points in {$ \mathbb {P}^1 \times \mathbb
                 {P}^1 $}. We also obtain results on the closely related
                 problem, studied by Hochster and by Li-Swanson, of
                 determining situations for which each symbolic power of
                 an ideal is an ordinary power.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Jonsson:2013:THC,
  author =       "Jakob Jonsson",
  title =        "$3$-torsion in the Homology of Complexes of Graphs of
                 Bounded Degree",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "4",
  pages =        "843--??",
  month =        aug,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-008-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Jun 22 17:13:28 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "For $ \delta \ge 1 $ and $ n \ge 1 $, consider the
                 simplicial complex of graphs on $n$ vertices in which
                 each vertex has degree at most $ \delta $; we identify
                 a given graph with its edge set and admit one loop at
                 each vertex. This complex is of some importance in the
                 theory of semigroup algebras. When $ \delta = 1 $, we
                 obtain the matching complex, for which it is known that
                 there is $3$-torsion in degree $d$ of the homology
                 whenever $ \frac {n - 43} \le d \le \frac {n - 62} $.
                 This paper establishes similar bounds for $ \delta \ge
                 2 $. Specifically, there is $3$-torsion in degree $d$
                 whenever $ \frac {(3 \delta - 1)n - 86} \le d \le \frac
                 {\delta (n - 1) - 42} $. The procedure for detecting
                 torsion is to construct an explicit cycle $z$ that is
                 easily seen to have the property that $ 3 z $ is a
                 boundary. Defining a homomorphism that sends $z$ to a
                 non-boundary element in the chain complex of a certain
                 matching complex, we obtain that $z$ itself is a
                 non-boundary. In particular, the homology class of $z$
                 has order $3$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Josuat-Verges:2013:CSL,
  author =       "Matthieu Josuat-Verg{\`e}s",
  title =        "Cumulants of the $q$-semicircular Law, {Tutte}
                 Polynomials, and Heaps",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "4",
  pages =        "863--??",
  month =        aug,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-042-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Jun 22 17:13:28 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "The $q$-semicircular distribution is a probability law
                 that interpolates between the Gaussian law and the
                 semicircular law. There is a combinatorial
                 interpretation of its moments in terms of matchings
                 where $q$ follows the number of crossings, whereas for
                 the free cumulants one has to restrict the enumeration
                 to connected matchings. The purpose of this article is
                 to describe combinatorial properties of the classical
                 cumulants. We show that like the free cumulants, they
                 are obtained by an enumeration of connected matchings,
                 the weight being now an evaluation of the Tutte
                 polynomial of a so-called crossing graph. The case $ q
                 = 0 $ of these cumulants was studied by Lassalle using
                 symmetric functions and hypergeometric series. We show
                 that the underlying combinatorics is explained through
                 the theory of heaps, which is Viennot's geometric
                 interpretation of the Cartier-Foata monoid. This method
                 also gives a general formula for the cumulants in terms
                 of free cumulants.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Kawabe:2013:SHM,
  author =       "Hiroko Kawabe",
  title =        "A Space of Harmonic Maps from the Sphere into the
                 Complex Projective Space",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "4",
  pages =        "879--??",
  month =        aug,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-052-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Jun 22 17:13:28 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Guest-Ohnita and Crawford have shown the
                 path-connectedness of the space of harmonic maps from
                 {$ S^2 $} to {$ \mathbf {C} P^n $} of a fixed degree
                 and energy.It is well-known that the $ \partial $
                 transform is defined on this space. In this paper,we
                 will show that the space is decomposed into mutually
                 disjoint connected subspaces on which $ \partial $ is
                 homeomorphic.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Thompson:2013:EMT,
  author =       "Alan Thompson",
  title =        "Explicit Models for Threefolds Fibred by {K3} Surfaces
                 of Degree Two",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "4",
  pages =        "905--??",
  month =        aug,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-037-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Jun 22 17:13:28 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We consider threefolds that admit a fibration by K3
                 surfaces over a nonsingular curve, equipped with a
                 divisorial sheaf that defines a polarisation of degree
                 two on the general fibre. Under certain assumptions on
                 the threefold we show that its relative log canonical
                 model exists and can be explicitly reconstructed from a
                 small set of data determined by the original fibration.
                 Finally we prove a converse to the above statement:
                 under certain assumptions, any such set of data
                 determines a threefold that arises as the relative log
                 canonical model of a threefold admitting a fibration by
                 K3 surfaces of degree two.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Wang:2013:IMS,
  author =       "Liping Wang and Chunyi Zhao",
  title =        "Infinitely Many Solutions for the Prescribed Boundary
                 Mean Curvature Problem in {$ \mathbb B^N $}",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "4",
  pages =        "927--??",
  month =        aug,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-054-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Sat Jun 22 17:13:28 MDT 2013",
  bibsource =    "http://cms.math.ca/cjm/v65/n4;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We consider the following prescribed boundary mean
                 curvature problem in {$ \mathbb B^N $} with the
                 Euclidean metric: \[ \begin{cases} \displaystyle
                 -\Delta u =0,\quad u\gt 0 {\&}\text{in }\mathbb B^N,
                 \\[2ex] \displaystyle \frac{\partial u}{\partial\nu} +
                 \frac{N-2}{2} u =\frac{N-2}{2} \widetilde K(x)
                 u^{2^\#-1} \quad {\&} \text{on }\mathbb S^{N-1},
                 \end{cases} \] where {$ \widetilde K(x) $} is positive
                 and rotationally symmetric on {$ \mathbb S^{N - 1},
                 2^\# = \frac {2(N - 1)N - 2} $}. We show that if {$
                 \widetilde K(x) $} has a local maximum point, then the
                 above problem has infinitely many positive solutions
                 that are not rotationally symmetric on {$ \mathbb S^{N
                 - 1} $}.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Aholt:2013:HSC,
  author =       "Chris Aholt and Bernd Sturmfels and Rekha Thomas",
  title =        "A {Hilbert} Scheme in Computer Vision",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "5",
  pages =        "961--??",
  month =        oct,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-023-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:37 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Multiview geometry is the study of two-dimensional
                 images of three-dimensional scenes, a foundational
                 subject in computer vision. We determine a universal
                 Gr{\"o}bner basis for the multiview ideal of $n$
                 generic cameras. As the cameras move, the multiview
                 varieties vary in a family of dimension $ 11 n - 15 $.
                 This family is the distinguished component of a
                 multigraded Hilbert scheme with a unique Borel-fixed
                 point. We present a combinatorial study of ideals lying
                 on that Hilbert scheme.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Chu:2013:ACH,
  author =       "C-H. Chu and M. V. Velasco",
  title =        "Automatic Continuity of Homomorphisms in
                 Non-associative {Banach} Algebras",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "5",
  pages =        "989--??",
  month =        oct,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-049-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:37 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We introduce the concept of a rare element in a
                 non-associative normed algebra and show that the
                 existence of such element is the only obstruction to
                 continuity of a surjective homomorphism from a
                 non-associative Banach algebra to a unital normed
                 algebra with simple completion. Unital associative
                 algebras do not admit any rare element and hence
                 automatic continuity holds.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Forrest:2013:UCF,
  author =       "Brian Forrest and Tianxuan Miao",
  title =        "Uniformly Continuous Functionals and {$M$}-Weakly
                 Amenable Groups",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "5",
  pages =        "1005--??",
  month =        oct,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-019-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:37 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let $G$ be a locally compact group. Let $ A_M(G) $ ($
                 A_0 (G) $ )denote the closure of $ A(G) $, the Fourier
                 algebra of $G$ in the space of bounded (completely
                 bounded) multipliers of $ A(G) $. We call a locally
                 compact group M-weakly amenable if $ A_M(G) $ has a
                 bounded approximate identity. We will show that when
                 $G$ is M-weakly amenable, the algebras $ A_M(G) $ and $
                 A_0 (G) $ have properties that are characteristic of
                 the Fourier algebra of an amenable group. Along the way
                 we show that the sets of tolopolically invariant means
                 associated with these algebras have the same
                 cardinality as those of the Fourier algebra.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Goulden:2013:MHN,
  author =       "I. P. Goulden and Mathieu Guay-Paquet and Jonathan
                 Novak",
  title =        "Monotone {Hurwitz} Numbers in Genus Zero",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "5",
  pages =        "1020--??",
  month =        oct,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-038-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:37 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Hurwitz numbers count branched covers of the Riemann
                 sphere with specified ramification data, or
                 equivalently, transitive permutation factorizations in
                 the symmetric group with specified cycle types.
                 Monotone Hurwitz numbers count a restricted subset of
                 these branched covers related to the expansion of
                 complete symmetric functions in the Jucys-Murphy
                 elements, and have arisen in recent work on the
                 asymptotic expansion of the
                 Harish-Chandra-Itzykson--Zuber integral. In this paper
                 we begin a detailed study of monotone Hurwitz numbers.
                 We prove two results that are reminiscent of those for
                 classical Hurwitz numbers. The first is the monotone
                 join-cut equation, a partial differential equation with
                 initial conditions that characterizes the generating
                 function for monotone Hurwitz numbers in arbitrary
                 genus. The second is our main result, in which we give
                 an explicit formula for monotone Hurwitz numbers in
                 genus zero.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Hu:2013:CTC,
  author =       "Zhiguo Hu and Matthias Neufang and Zhong-Jin Ruan",
  title =        "Convolution of Trace Class Operators over Locally
                 Compact Quantum Groups",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "5",
  pages =        "1043--??",
  month =        oct,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-030-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:37 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We study locally compact quantum groups $ \mathbb {G}
                 $ through the convolution algebras $ L_1 (\mathbb {G})
                 $ and $ (T(L_2 (\mathbb {G})), \triangleright) $. We
                 prove that the reduced quantum group $ C^* $-algebra $
                 C_0 (\mathbb {G}) $ can be recovered from the
                 convolution $ \triangleright $ by showing that the
                 right $ T(L_2 (\mathbb {G})) $-module $ \langle K(L_2
                 (\mathbb {G}) \triangleright T(L_2 (\mathbb {G}))
                 \rangle $ is equal to $ C_0 (\mathbb {G}) $. On the
                 other hand, we show that the left $ T(L_2 (\mathbb
                 {G})) $-module $ \langle T(L_2 (\mathbb {G}))
                 \triangleright K(L_2 (\mathbb {G}) \rangle $ is
                 isomorphic to the reduced crossed product $ C_0
                 (\widehat {\mathbb {G}}) \,_r \! \ltimes C_0 (\mathbb
                 {G}) $, and hence is a much larger $ C^* $-subalgebra
                 of $ B(L_2 (\mathbb {G})) $. We establish a natural
                 isomorphism between the completely bounded right
                 multiplier algebras of $ L_1 (\mathbb {G}) $ and $
                 (T(L_2 (\mathbb {G})), \triangleright) $, and settle
                 two invariance problems associated with the
                 representation theorem of Junge-Neufang-Ruan (2009). We
                 characterize regularity and discreteness of the quantum
                 group $ \mathbb {G} $ in terms of continuity properties
                 of the convolution $ \triangleright $ on $ T(L_2
                 (\mathbb {G})) $. We prove that if $ \mathbb {G} $ is
                 semi-regular, then the space $ \langle T(L_2 (\mathbb
                 {G})) \triangleright B(L_2 (\mathbb {G})) \rangle $ of
                 right $ \mathbb {G} $-continuous operators on $ L_2
                 (\mathbb {G}) $, which was introduced by Bekka (1990)
                 for $ L_{\infty }(G) $, is a unital $ C^* $-subalgebra
                 of $ B(L_2 (\mathbb {G})) $. In the representation
                 framework formulated by Neufang-Ruan-Spronk (2008) and
                 Junge-Neufang-Ruan, we show that the dual properties of
                 compactness and discreteness can be characterized
                 simultaneously via automatic normality of quantum group
                 bimodule maps on $ B(L_2 (\mathbb {G})) $. We also
                 characterize some commutation relations of completely
                 bounded multipliers of $ (T(L_2 (\mathbb {G})),
                 \triangleright) $ over $ B(L_2 (\mathbb {G})) $.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Kalantar:2013:QGG,
  author =       "Mehrdad Kalantar and Matthias Neufang",
  title =        "From Quantum Groups to Groups",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "5",
  pages =        "1073--??",
  month =        oct,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-047-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:37 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper we use the recent developments in the
                 representation theory of locally compact quantum
                 groups, to assign, to each locally compact quantum
                 group $ \mathbb {G} $, a locally compact group $ \tilde
                 {\mathbb {G}} $ which is the quantum version of
                 point-masses, and is an invariant for the latter. We
                 show that ``quantum point-masses{\SGMLquot} can be
                 identified with several other locally compact groups
                 that can be naturally assigned to the quantum group $
                 \mathbb {G} $. This assignment preserves compactness as
                 well as discreteness (hence also finiteness), and for
                 large classes of quantum groups, amenability. We
                 calculate this invariant for some of the most
                 well-known examples of non-classical quantum groups.
                 Also, we show that several structural properties of $
                 \mathbb {G} $ are encoded by $ \tilde {\mathbb {G}} $:
                 the latter, despite being a simpler object, can carry
                 very important information about $ \mathbb {G} $.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Sambou:2013:RPS,
  author =       "Diomba Sambou",
  title =        "{R{\'e}sonances} pr{\`e}s de seuils d'op{\'e}rateurs
                 magn{\'e}tiques de {Pauli} et de {Dirac}. ({French})
                 [Resonances near the thresholds of magnetic operators
                 of {Pauli} and {Dirac}]",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "5",
  pages =        "1095--??",
  month =        oct,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-057-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:37 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Nous consid{\'e}rons les perturbations $ H := H_0 + V
                 $ et $ D := D_0 + V $ des Hamiltoniens libres $ H_0 $
                 de Pauli et $ D_0 $ de Dirac en dimension 3 avec champ
                 magn{\'e}tique non constant, $V$ {\'e}tant un potentiel
                 {\'e}lectrique qui d{\'e}cro{\^\i}t
                 super-exponentiellement dans la direction du champ
                 magn{\'e}tique. Nous montrons que dans des espaces de
                 Banach appropri{\'e}s, les r{\'e}solvantes de $H$ et
                 $D$ d{\'e}finies sur le demi-plan sup{\'e}rieur
                 admettent des prolongements m{\'e}romorphes. Nous
                 d{\'e}finissons les r{\'e}sonances de $H$ et $D$ comme
                 {\'e}tant les p{\^o}les de ces extensions
                 m{\'e}romorphes. D'une part, nous {\'e}tudions la
                 r{\'e}partition des r{\'e}sonances de $H$ pr{\`e}s de
                 l'origine $0$ et d'autre part, celle des r{\'e}sonances
                 de $D$ pr{\`e}s de $ \pm m $ o{\`u} $m$ est la masse
                 d'une particule. Dans les deux cas, nous obtenons
                 d'abord des majorations du nombre de r{\'e}sonances
                 dans de petits domaines au voisinage de $0$ et $ \pm m
                 $. Sous des hypoth{\`e}ses suppl{\'e}mentaires, nous
                 obtenons des d{\'e}veloppements asymptotiques du nombre
                 de r{\'e}sonances qui entra{\^\i}nent leur accumulation
                 pr{\`e}s des seuils $0$ et $ \pm m $. En particulier,
                 pour une perturbation $V$ de signe d{\'e}fini, nous
                 obtenons des informations sur la r{\'e}partition des
                 valeurs propres de $H$ et $D$ pr{\`e}s de $0$ et $ \pm
                 m $ respectivement.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
  language =     "French",
}

@Article{Vandenbergen:2013:GSS,
  author =       "Nicolas Vandenbergen",
  title =        "On the Global Structure of Special Cycles on Unitary
                 {Shimura} Varieties",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "5",
  pages =        "1125--??",
  month =        oct,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-004-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:37 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper, we study the reduced loci of special
                 cycles on local models of the Shimura variety for $
                 \operatorname {GU}(1, n - 1) $. Those special cycles
                 are defined by Kudla and Rapoport. We explicitly
                 compute the irreducible components of the reduced locus
                 of a single special cycle, as well as of an arbitrary
                 intersection of special cycles, and their intersection
                 behaviour in terms of Bruhat-Tits theory. Furthermore,
                 as an application of our results, we prove the
                 connectedness of arbitrary intersections of special
                 cycles, as conjectured by Kudla and Rapoport.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Vitagliano:2013:PDH,
  author =       "Luca Vitagliano",
  title =        "Partial Differential {Hamiltonian} Systems",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "5",
  pages =        "1164--??",
  month =        oct,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-055-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:37 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n5;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We define partial differential (PD in the following),
                 i.e., field theoretic analogues of Hamiltonian systems
                 on abstract symplectic manifolds and study their main
                 properties, namely, PD Hamilton equations, PD Noether
                 theorem, PD Poisson bracket, etc.. Unlike in standard
                 multisymplectic approach to Hamiltonian field theory,
                 in our formalism, the geometric structure (kinematics)
                 and the dynamical information on the ``phase space''
                 appear as just different components of one single
                 geometric object.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Cho:2013:ASA,
  author =       "Peter J. Cho and Henry H. Kim",
  title =        "Application of the Strong {Artin} Conjecture to the
                 Class Number Problem",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "6",
  pages =        "1201--??",
  month =        dec,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-031-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:38 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We construct unconditionally several families of
                 number fields with the largest possible class numbers.
                 They are number fields of degree 4 and 5 whose Galois
                 closures have the Galois group $ A_4, S_4 $ and $ S_5
                 $. We first construct families of number fields with
                 smallest regulators, and by using the strong Artin
                 conjecture and applying zero density result of
                 Kowalski-Michel, we choose subfamilies of $L$-functions
                 which are zero free close to 1. For these subfamilies,
                 the $L$-functions have the extremal value at $ s = 1 $,
                 and by the class number formula, we obtain the extreme
                 class numbers.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Cruz:2013:BEC,
  author =       "Victor Cruz and Joan Mateu and Joan Orobitg",
  title =        "{Beltrami} Equation with Coefficient in {Sobolev} and
                 {Besov} Spaces",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "6",
  pages =        "1217--??",
  month =        dec,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-001-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:38 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Our goal in this work is to present some function
                 spaces on the complex plane $ \mathbb C $, $ X(\mathbb
                 C) $, for which the quasiregular solutions of the
                 Beltrami equation, $ \overline \partial f (z) = \mu (z)
                 \partial f (z) $, have first derivatives locally in $
                 X(\mathbb C) $, provided that the Beltrami coefficient
                 $ \mu $ belongs to $ X(\mathbb C) $.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{DeBernardi:2013:HCP,
  author =       "Carlo Alberto {De Bernardi}",
  title =        "Higher Connectedness Properties of Support Points and
                 Functionals of Convex Sets",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "6",
  pages =        "1236--??",
  month =        dec,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-048-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:38 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We prove that the set of all support points of a
                 nonempty closed convex bounded set $C$ in a real
                 infinite-dimensional Banach space $X$ is $ \mathrm
                 {AR(} \sigma $-$ \mathrm {compact)} $ and contractible.
                 Under suitable conditions, similar results are proved
                 also for the set of all support functionals of $C$ and
                 for the domain, the graph and the range of the
                 subdifferential map of a proper convex l.s.c. function
                 on $X$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Iglesias-Zemmour:2013:VID,
  author =       "Patrick Iglesias-Zemmour",
  title =        "Variations of Integrals in Diffeology",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "6",
  pages =        "1255--??",
  month =        dec,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-044-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:38 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We establish the formula for the variation of
                 integrals of differential forms on cubic chains, in the
                 context of diffeological spaces. Then, we establish the
                 diffeological version of Stoke's theorem, and we apply
                 that to get the diffeological variant of the Cartan-Lie
                 formula. Still in the context of Cartan-De-Rham
                 calculus in diffeology, we construct a Chain-Homotopy
                 Operator $ \mathbf K $ we apply it here to get the
                 homotopic invariance of De Rham cohomology for
                 diffeological spaces. This is the Chain-Homotopy
                 Operator which used in symplectic diffeology to
                 construct the Moment Map.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Reihani:2013:TFT,
  author =       "Kamran Reihani",
  title =        "{$K$}-theory of {Furstenberg} Transformation Group {$
                 C^* $}-algebras",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "6",
  pages =        "1287--??",
  month =        dec,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-022-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:38 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "The paper studies the $K$-theoretic invariants of the
                 crossed product $ C^* $-algebras associated with an
                 important family of homeomorphisms of the tori $
                 \mathbb {T}^n $ called Furstenberg transformations.
                 Using the Pimsner-Voiculescu theorem, we prove that
                 given $n$, the $K$-groups of those crossed products,
                 whose corresponding $ n \times n $ integer matrices are
                 unipotent of maximal degree, always have the same rank
                 $ a_n $. We show using the theory developed here that a
                 claim made in the literature about the torsion
                 subgroups of these $K$-groups is false. Using the
                 representation theory of the simple Lie algebra $ \frak
                 {sl}(2, \mathbb {C}) $, we show that, remarkably, $ a_n
                 $ has a combinatorial significance. For example, every
                 $ a_{2n + 1} $ is just the number of ways that $0$ can
                 be represented as a sum of integers between $ - n $ and
                 $n$ (with no repetitions). By adapting an argument of
                 van Lint (in which he answered a question of
                 Erd{\SGMLquot}os), a simple, explicit formula for the
                 asymptotic behavior of the sequence $ \{ a_n \} $ is
                 given. Finally, we describe the order structure of the
                 $ K_0 $-groups of an important class of Furstenberg
                 crossed products, obtaining their complete Elliott
                 invariant using classification results of H. Lin and N.
                 C. Phillips.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Taniguchi:2013:OFS,
  author =       "Takashi Taniguchi and Frank Thorne",
  title =        "Orbital {$L$}-functions for the Space of Binary Cubic
                 Forms",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "6",
  pages =        "1320--??",
  month =        dec,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-027-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:38 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We introduce the notion of orbital $L$-functions for
                 the space of binary cubic forms and investigate their
                 analytic properties. We study their functional
                 equations and residue formulas in some detail. Aside
                 from their intrinsic interest, the results from this
                 paper are used to prove the existence of secondary
                 terms in counting functions for cubic fields. This is
                 worked out in a companion paper.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Wright:2013:EHD,
  author =       "Paul Wright",
  title =        "Estimates of {Hausdorff} Dimension for Non-wandering
                 Sets of Higher Dimensional Open Billiards",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "6",
  pages =        "1384--??",
  month =        dec,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-030-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:38 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "This article concerns a class of open billiards
                 consisting of a finite number of strictly convex,
                 non-eclipsing obstacles $K$. The non-wandering set $
                 M_0 $ of the billiard ball map is a topological Cantor
                 set and its Hausdorff dimension has been previously
                 estimated for billiards in $ \mathbb {R}^2 $, using
                 well-known techniques. We extend these estimates to
                 billiards in $ \mathbb {R}^n $, and make various
                 refinements to the estimates. These refinements also
                 allow improvements to other results. We also show that
                 in many cases, the non-wandering set is confined to a
                 particular subset of $ \mathbb {R}^n $ formed by the
                 convex hull of points determined by period 2 orbits.
                 This allows more accurate bounds on the constants used
                 in estimating Hausdorff dimension.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Zhao:2013:UVC,
  author =       "Wei Zhao and Yibing Shen",
  title =        "A Universal Volume Comparison Theorem for {Finsler}
                 Manifolds and Related Results",
  journal =      j-CAN-J-MATH,
  volume =       "65",
  number =       "6",
  pages =        "1401--??",
  month =        dec,
  year =         "2013",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-053-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:40:38 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v65/n6;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "In this paper, we establish a universal volume
                 comparison theorem for Finsler manifolds and give the
                 Berger-Kazdan inequality and Santal{\'o}'s formula in
                 Finsler geometry. Being based on these, we derive a
                 Berger-Kazdan type comparison theorem and a Croke type
                 isoperimetric inequality for Finsler manifolds.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Abdesselam:2014:HC,
  author =       "Abdelmalek Abdesselam and Jaydeep Chipalkatti",
  title =        "On {Hilbert} Covariants",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "1",
  pages =        "3--??",
  month =        feb,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-046-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:34 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let $F$ denote a binary form of order $d$ over the
                 complex numbers. If $r$ is a divisor of $d$, then the
                 Hilbert covariant $ \mathcal {H}_{r, d}(F) $ vanishes
                 exactly when $F$ is the perfect power of an order $r$
                 form. In geometric terms, the coefficients of $
                 \mathcal {H} $ give defining equations for the image
                 variety $X$ of an embedding $ \mathbf {P}^r
                 \hookrightarrow \mathbf {P}^d $. In this paper we
                 describe a new construction of the Hilbert covariant;
                 and simultaneously situate it into a wider class of
                 covariants called the G{\"o}ttingen covariants, all of
                 which vanish on $X$. We prove that the ideal generated
                 by the coefficients of $ \mathcal {H} $ defines $X$ as
                 a scheme. Finally, we exhibit a generalisation of the
                 G{\"o}ttingen covariants to $n$-ary forms using the
                 classical Clebsch transfer principle.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Bailey:2014:SFG,
  author =       "Michael Bailey",
  title =        "Symplectic Foliations and Generalized Complex
                 Structures",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "1",
  pages =        "31--??",
  month =        feb,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-007-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:34 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We answer the natural question: when is a transversely
                 holomorphic symplectic foliation induced by a
                 generalized complex structure? The leafwise symplectic
                 form and transverse complex structure determine an
                 obstruction class in a certain cohomology, which
                 vanishes if and only if our question has an affirmative
                 answer. We first study a component of this obstruction,
                 which gives the condition that the leafwise cohomology
                 class of the symplectic form must be transversely
                 pluriharmonic. As a consequence, under certain
                 topological hypotheses, we infer that we actually have
                 a symplectic fibre bundle over a complex base. We then
                 show how to compute the full obstruction via a spectral
                 sequence. We give various concrete necessary and
                 sufficient conditions for the vanishing of the
                 obstruction. Throughout, we give examples to test the
                 sharpness of these conditions, including a symplectic
                 fibre bundle over a complex base which does not come
                 from a generalized complex structure, and a regular
                 generalized complex structure which is very unlike a
                 symplectic fibre bundle, i.e., for which nearby leaves
                 are not symplectomorphic.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Bezuglyi:2014:POF,
  author =       "S. Bezuglyi and J. Kwiatkowski and R. Yassawi",
  title =        "Perfect Orderings on Finite Rank {Bratteli} Diagrams",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "1",
  pages =        "57--??",
  month =        feb,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-041-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:34 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Given a Bratteli diagram $B$, we study the set $
                 \mathcal O_B $ of all possible orderings on $B$ and its
                 subset $ \mathcal P_B $ consisting of perfect orderings
                 that produce Bratteli-Vershik topological dynamical
                 systems (Vershik maps). We give necessary and
                 sufficient conditions for the ordering $ \omega $ to be
                 perfect. On the other hand, a wide class of non-simple
                 Bratteli diagrams that do not admit Vershik maps is
                 explicitly described. In the case of finite rank
                 Bratteli diagrams, we show that the existence of
                 perfect orderings with a prescribed number of extreme
                 paths constrains significantly the values of the
                 entries of the incidence matrices and the structure of
                 the diagram $B$. Our proofs are based on the new
                 notions of skeletons and associated graphs, defined and
                 studied in the paper. For a Bratteli diagram $B$ of
                 rank $k$, we endow the set $ \mathcal O_B $ with
                 product measure $ \mu $ and prove that there is some $
                 1 \leq j \leq k $ such that $ \mu $-almost all
                 orderings on $B$ have $j$ maximal and $j$ minimal
                 paths. If $j$ is strictly greater than the number of
                 minimal components that $B$ has, then $ \mu $-almost
                 all orderings are imperfect.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Birth:2014:CCT,
  author =       "Lidia Birth and Helge Gl{\"o}ckner",
  title =        "Continuity of convolution of test functions on {Lie}
                 groups",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "1",
  pages =        "102--??",
  month =        feb,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-035-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:34 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "For a Lie group $G$, we show that the map $
                 C^\infty_c(G) \times C^\infty_c(G) \to C^\infty_c(G) $,
                 $ (\gamma, \eta) \mapsto \gamma * \eta $ taking a pair
                 of test functions to their convolution is continuous if
                 and only if $G$ is $ \sigma $-compact. More generally,
                 consider $ r, s, t \in \mathbb {N}_0 \cup \{ \infty \}
                 $ with $ t \leq r + s $, locally convex spaces $ E_1 $,
                 $ E_2 $ and a continuous bilinear map $ b \colon E_1
                 \times E_2 \to F $ to a complete locally convex space
                 $F$. Let $ \beta \colon C^r_c(G, E_1) \times C^s_c(G,
                 E_2) \to C^t_c(G, F) $, $ (\gamma, \eta) \mapsto \gamma
                 *_b \eta $ be the associated convolution map. The main
                 result is a characterization of those $ (G, r, s, t, b)
                 $ for which $ \beta $ is continuous. Convolution of
                 compactly supported continuous functions on a locally
                 compact group is also discussed, as well as convolution
                 of compactly supported $ L^1 $-functions and
                 convolution of compactly supported Radon measures.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Caillat-Gibert:2014:ETF,
  author =       "Shanti Caillat-Gibert and Daniel Matignon",
  title =        "Existence of Taut Foliations on {Seifert} Fibered
                 Homology $3$-spheres",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "1",
  pages =        "141--??",
  month =        feb,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-011-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:34 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "This paper concerns the problem of existence of taut
                 foliations among $3$-manifolds. Since the contribution
                 of David Gabai, we know that closed $3$-manifolds with
                 non-trivial second homology group admit a taut
                 foliation. The essential part of this paper focuses on
                 Seifert fibered homology $3$-spheres. The result is
                 quite different if they are integral or rational but
                 non-integral homology $3$-spheres. Concerning integral
                 homology $3$-spheres, we can see that all but the
                 $3$-sphere and the Poincar{\'e} $3$-sphere admit a taut
                 foliation. Concerning non-integral homology
                 $3$-spheres, we prove there are infinitely many which
                 admit a taut foliation, and infinitely many without
                 taut foliation. Moreover, we show that the geometries
                 do not determine the existence of taut foliations on
                 non-integral Seifert fibered homology $3$-spheres.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Guitart:2014:MAV,
  author =       "Xavier Guitart and Jordi Quer",
  title =        "Modular {Abelian} Varieties Over Number Fields",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "1",
  pages =        "170--??",
  month =        feb,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-040-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:34 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "The main result of this paper is a characterization of
                 the abelian varieties $ B / K $ defined over Galois
                 number fields with the property that the $L$-function $
                 L(B / K; s) $ is a product of $L$-functions of non-CM
                 newforms over $ \mathbb Q $ for congruence subgroups of
                 the form $ \Gamma_1 (N) $. The characterization
                 involves the structure of $ \operatorname {End}(B) $,
                 isogenies between the Galois conjugates of $B$, and a
                 Galois cohomology class attached to $ B / K $. We call
                 the varieties having this property strongly modular.
                 The last section is devoted to the study of a family of
                 abelian surfaces with quaternionic multiplication. As
                 an illustration of the ways in which the general
                 results of the paper can be applied we prove the strong
                 modularity of some particular abelian surfaces
                 belonging to that family, and we show how to find
                 nontrivial examples of strongly modular varieties by
                 twisting.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Harris:2014:HDS,
  author =       "Adam Harris and Martin Kol{\'a}r",
  title =        "On Hyperbolicity of Domains with Strictly Pseudoconvex
                 Ends",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "1",
  pages =        "197--??",
  month =        feb,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-036-4",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:34 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "This article establishes a sufficient condition for
                 Kobayashi hyperbolicity of unbounded domains in terms
                 of curvature. Specifically, when $ \Omega \subset
                 {\mathbb C}^n $ corresponds to a sub-level set of a
                 smooth, real-valued function $ \Psi $, such that the
                 form $ \omega = {\bf i} \partial \bar {\partial } \Psi
                 $ is K{\"a}hler and has bounded curvature outside a
                 bounded subset, then this domain admits a Hermitian
                 metric of strictly negative holomorphic sectional
                 curvature.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Iovanov:2014:GFA,
  author =       "Miodrag Cristian Iovanov",
  title =        "Generalized {Frobenius} Algebras and {Hopf} Algebras",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "1",
  pages =        "205--??",
  month =        feb,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-060-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:34 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n1;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "{\SGMLquot}Co-Frobenius{\SGMLquot} coalgebras were
                 introduced as dualizations of Frobenius algebras. We
                 previously showed that they admit left-right symmetric
                 characterizations analogue to those of Frobenius
                 algebras. We consider the more general
                 quasi-co-Frobenius (QcF) coalgebras; the first main
                 result in this paper is that these also admit symmetric
                 characterizations: a coalgebra is QcF if it is weakly
                 isomorphic to its (left, or right) rational dual $ R a
                 t(C^*) $, in the sense that certain coproduct or
                 product powers of these objects are isomorphic.
                 Fundamental results of Hopf algebras, such as the
                 equivalent characterizations of Hopf algebras with
                 nonzero integrals as left (or right) co-Frobenius, QcF,
                 semiperfect or with nonzero rational dual, as well as
                 the uniqueness of integrals and a short proof of the
                 bijectivity of the antipode for such Hopf algebras all
                 follow as a consequence of these results. This gives a
                 purely representation theoretic approach to many of the
                 basic fundamental results in the theory of Hopf
                 algebras. Furthermore, we introduce a general concept
                 of Frobenius algebra, which makes sense for infinite
                 dimensional and for topological algebras, and
                 specializes to the classical notion in the finite case.
                 This will be a topological algebra $A$ that is
                 isomorphic to its complete topological dual $ A^\vee $.
                 We show that $A$ is a (quasi)Frobenius algebra if and
                 only if $A$ is the dual $ C^* $ of a
                 (quasi)co-Frobenius coalgebra $C$. We give many
                 examples of co-Frobenius coalgebras and Hopf algebras
                 connected to category theory, homological algebra and
                 the newer q-homological algebra, topology or graph
                 theory, showing the importance of the concept.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Broussous:2014:TDP,
  author =       "P. Broussous",
  title =        "Transfert du pseudo-coefficient de {Kottwitz} et
                 formules de caract{\`e}re pour la s{\'e}rie
                 discr{\`e}te de {$ \mathrm {GL}(N) $} sur un corps
                 local. (French) [{Transfer} of {Kottwitz}'s
                 pseudo-coefficient and character formulars for the
                 discrete series of {$ \mathrm {GL}(N) $} on a local
                 body]",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "2",
  pages =        "241--??",
  month =        apr,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-010-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:35 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Soit $G$ le groupe $ \mathrm {GL}(N, F) $, o{\`u} $F$
                 est un corps localement compact et non archim{\'e}dien.
                 En utilisant la th{\'e}orie des types simples de
                 Bushnell et Kutzko, ainsi qu'une id{\'e}e originale
                 d'Henniart, nous construisons des pseudo-coefficients
                 explicites pour les repr{\'e}sentations de la s{\'e}rie
                 discr{\`e}te de $G$. Comme application, nous en
                 d{\'e}duisons des formules in{\'e}dites pour la valeur
                 du charact{\`e}re d'Harish-Chandra de certaines telles
                 repr{\'e}sentations en certains {\'e}l{\'e}ments
                 elliptiques r{\'e}guliers.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
  language =     "French",
}

@Article{Eikrem:2014:RHF,
  author =       "Kjersti Solberg Eikrem",
  title =        "Random Harmonic Functions in Growth Spaces and
                 {Bloch}-type Spaces",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "2",
  pages =        "284--??",
  month =        apr,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-029-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:35 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let $ h^\infty_v(\mathbf D) $ and $ h^\infty_v(\mathbf
                 B) $ be the spaces of harmonic functions in the unit
                 disk and multi-dimensional unit ball which admit a
                 two-sided radial majorant $ v(r) $. We consider
                 functions $v$ that fulfill a doubling condition. In the
                 two-dimensional case let $ u (r e^{i \theta }, \xi) =
                 \sum_{j = 0}^\infty (a_{j0} \xi_{j0} r^j \cos j \theta
                 + a_{j1} \xi_{j1} r^j \sin j \theta) $ where $ \xi = \{
                 \xi_{ji} \} $ is a sequence of random subnormal
                 variables and $ a_{ji} $ are real; in higher dimensions
                 we consider series of spherical harmonics. We will
                 obtain conditions on the coefficients $ a_{ji} $ which
                 imply that $u$ is in $ h^\infty_v(\mathbf B) $ almost
                 surely. Our estimate improves previous results by
                 Bennett, Stegenga and Timoney, and we prove that the
                 estimate is sharp. The results for growth spaces can
                 easily be applied to Bloch-type spaces, and we obtain a
                 similar characterization for these spaces, which
                 generalizes results by Anderson, Clunie and Pommerenke
                 and by Guo and Liu.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Elekes:2014:HNS,
  author =       "M{\'a}rton Elekes and Juris Steprans",
  title =        "{Haar} Null Sets and the Consistent Reflection of
                 Non-meagreness",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "2",
  pages =        "303--??",
  month =        apr,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-058-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:35 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "A subset $X$ of a Polish group $G$ is called Haar null
                 if there exists a Borel set $ B \supset X $ and Borel
                 probability measure $ \mu $ on $G$ such that $ \mu (g B
                 h) = 0 $ for every $ g, h \in G $. We prove that there
                 exist a set $ X \subset \mathbb R $ that is not
                 Lebesgue null and a Borel probability measure $ \mu $
                 such that $ \mu (X + t) = 0 $ for every $ t \in \mathbb
                 R $. This answers a question from David Fremlin's
                 problem list by showing that one cannot simplify the
                 definition of a Haar null set by leaving out the Borel
                 set $B$. (The answer was already known assuming the
                 Continuum Hypothesis.) This result motivates the
                 following Baire category analogue. It is consistent
                 with $ Z F C $ that there exist an abelian Polish group
                 $G$ and a Cantor set $ C \subset G $ such that for
                 every non-meagre set $ X \subset G $ there exists a $ t
                 \in G $ such that $ C \cap (X + t) $ is relatively
                 non-meagre in $C$. This essentially generalises results
                 of Bartoszy{\'n}ski and Burke-Miller.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Hohlweg:2014:ABR,
  author =       "Christophe Hohlweg and Jean-Philippe Labb{\'e} and
                 Vivien Ripoll",
  title =        "Asymptotical behaviour of roots of infinite {Coxeter}
                 groups",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "2",
  pages =        "323--??",
  month =        apr,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-024-6",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:35 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let $W$ be an infinite Coxeter group. We initiate the
                 study of the set $E$ of limit points of ``normalized''
                 roots (representing the directions of the roots) of W.
                 We show that $E$ is contained in the isotropic cone $Q$
                 of the bilinear form $B$ associated to a geometric
                 representation, and illustrate this property with
                 numerous examples and pictures in rank $3$ and $4$. We
                 also define a natural geometric action of $W$ on $E$,
                 and then we exhibit a countable subset of $E$, formed
                 by limit points for the dihedral reflection subgroups
                 of $W$. We explain how this subset is built from the
                 intersection with $Q$ of the lines passing through two
                 positive roots, and finally we establish that it is
                 dense in $E$.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Kellerhals:2014:MGR,
  author =       "Ruth Kellerhals and Alexander Kolpakov",
  title =        "The Minimal Growth Rate of Cocompact {Coxeter} Groups
                 in Hyperbolic $3$-space",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "2",
  pages =        "354--??",
  month =        apr,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-062-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:35 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Due to work of W. Parry it is known that the growth
                 rate of a hyperbolic Coxeter group acting cocompactly
                 on $ {\mathbb H^3} $ is a Salem number. This being the
                 arithmetic situation, we prove that the simplex group
                 (3,5,3) has smallest growth rate among all cocompact
                 hyperbolic Coxeter groups, and that it is as such
                 unique. Our approach provides a different proof for the
                 analog situation in $ {\mathbb H^2} $ where E. Hironaka
                 identified Lehmer's number as the minimal growth rate
                 among all cocompact planar hyperbolic Coxeter groups
                 and showed that it is (uniquely) achieved by the
                 Coxeter triangle group (3,7).",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Kim:2014:UCB,
  author =       "Sun Kwang Kim and Han Ju Lee",
  title =        "Uniform Convexity and {Bishop--Phelps--Bollob{\'a}s}
                 Property",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "2",
  pages =        "373--??",
  month =        apr,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-009-2",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:35 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "A new characterization of the uniform convexity of
                 Banach space is obtained in the sense of
                 Bishop--Phelps--Bollob{\'a}s theorem. It is also proved
                 that the couple of Banach spaces $ (X, Y) $ has the
                 Bishop--Phelps--Bollob{\'a}s property for every Banach
                 space $y$ when $X$ is uniformly convex. As a corollary,
                 we show that the Bishop--Phelps--Bollob{\'a}s theorem
                 holds for bilinear forms on $ \ell_p \times \ell_q $ ($
                 1 \lt p, q \lt \infty $ ).",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Mashreghi:2014:CIF,
  author =       "J. Mashreghi and M. Shabankhah",
  title =        "Composition of Inner Functions",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "2",
  pages =        "387--??",
  month =        apr,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-002-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:35 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We study the image of the model subspace $ K_\theta $
                 under the composition operator $ C_\varphi $, where $
                 \varphi $ and $ \theta $ are inner functions, and find
                 the smallest model subspace which contains the linear
                 manifold $ C_\varphi K_\theta $. Then we characterize
                 the case when $ C_\varphi $ maps $ K_\theta $ into
                 itself. This case leads to the study of the inner
                 functions $ \varphi $ and $ \psi $ such that the
                 composition $ \psi \circ \varphi $ is a divisor of $
                 \psi $ in the family of inner functions.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Mendonca:2014:US,
  author =       "Bruno Mendon{\c{c}}a and Ruy Tojeiro",
  title =        "Umbilical Submanifolds of {$ \mathbb {S}^n \times
                 \mathbb {R} $}",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "2",
  pages =        "400--??",
  month =        apr,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-003-3",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:35 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We give a complete classification of umbilical
                 submanifolds of arbitrary dimension and codimension of
                 $ \mathbb {S}^n \times \mathbb {R} $, extending the
                 classification of umbilical surfaces in $ \mathbb {S}^2
                 \times \mathbb {R} $ by Souam and Toubiana as well as
                 the local description of umbilical hypersurfaces in $
                 \mathbb {S}^n \times \mathbb {R} $ by Van der Veken and
                 Vrancken. We prove that, besides small spheres in a
                 slice, up to isometries of the ambient space they come
                 in a two-parameter family of rotational submanifolds
                 whose substantial codimension is either one or two and
                 whose profile is a curve in a totally geodesic $
                 \mathbb {S}^1 \times \mathbb {R} $ or $ \mathbb {S}^2
                 \times \mathbb {R} $, respectively, the former case
                 arising in a one-parameter family. All of them are
                 diffeomorphic to a sphere, except for a single element
                 that is diffeomorphic to Euclidean space. We obtain
                 explicit parametrizations of all such submanifolds. We
                 also study more general classes of submanifolds of $
                 \mathbb {S}^n \times \mathbb {R} $ and $ \mathbb {H}^n
                 \times \mathbb {R} $. In particular, we give a complete
                 description of all submanifolds in those product spaces
                 for which the tangent component of a unit vector field
                 spanning the factor $ \mathbb {R} $ is an eigenvector
                 of all shape operators. We show that surfaces with
                 parallel mean curvature vector in $ \mathbb {S}^n
                 \times \mathbb {R} $ and $ \mathbb {H}^n \times \mathbb
                 {R} $ having this property are rotational surfaces, and
                 use this fact to improve some recent results by
                 Alencar, do Carmo, and Tribuzy. We also obtain a
                 Dajczer-type reduction of codimension theorem for
                 submanifolds of $ \mathbb {S}^n \times \mathbb {R} $
                 and $ \mathbb {H}^n \times \mathbb {R} $.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Rivera-Noriega:2014:PSI,
  author =       "Jorge Rivera-Noriega",
  title =        "Perturbation and Solvability of Initial {$ L^p $}
                 {Dirichlet} Problems for Parabolic Equations over
                 Non-cylindrical Domains",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "2",
  pages =        "429--??",
  month =        apr,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-028-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:35 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "For parabolic linear operators $L$ of second order in
                 divergence form, we prove that the solvability of
                 initial $ L^p $ Dirichlet problems for the whole range
                 $ 1 \lt p \lt \infty $ is preserved under appropriate
                 small perturbations of the coefficients of the
                 operators involved. We also prove that if the
                 coefficients of $L$ satisfy a suitable controlled
                 oscillation in the form of Carleson measure conditions,
                 then for certain values of $ p \gt 1 $, the initial $
                 L^p $ Dirichlet problem associated to $ L u = 0 $ over
                 non-cylindrical domains is solvable. The results are
                 adequate adaptations of the corresponding results for
                 elliptic equations.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Vaz:2014:RBA,
  author =       "Pedro Vaz and Emmanuel Wagner",
  title =        "A Remark on {BMW} algebra, $q$-{Schur} Algebras and
                 Categorification",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "2",
  pages =        "453--??",
  month =        apr,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-018-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Tue Mar 4 07:38:35 MST 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n2;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We prove that the 2-variable BMW algebra embeds into
                 an algebra constructed from the HOMFLY-PT polynomial.
                 We also prove that the $ \mathfrak {so}_{2N} $-BMW
                 algebra embeds in the $q$-Schur algebra of type $A$. We
                 use these results to suggest a schema providing
                 categorifications of the $ \mathfrak {so}_{2N} $-BMW
                 algebra.",
  acknowledgement = ack-nhfb,
  fjournal =     "Canadian Journal of Mathematics = Journal canadien de
                 math{\'e}matiques",
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Aguiar:2014:HPH,
  author =       "Marcelo Aguiar and Swapneel Mahajan",
  title =        "On the {Hadamard} Product of {Hopf} Monoids",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "3",
  pages =        "481--??",
  month =        jun,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-005-x",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Thu Jun 12 08:34:05 MDT 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Combinatorial structures that compose and decompose
                 give rise to Hopf monoids in Joyal's category of
                 species. The Hadamard product of two Hopf monoids is
                 another Hopf monoid. We prove two main results
                 regarding freeness of Hadamard products. The first one
                 states that if one factor is connected and the other is
                 free as a monoid, their Hadamard product is free (and
                 connected). The second provides an explicit basis for
                 the Hadamard product when both factors are free. The
                 first main result is obtained by showing the existence
                 of a one-parameter deformation of the comonoid
                 structure and appealing to a rigidity result of Loday
                 and Ronco that applies when the parameter is set to
                 zero. To obtain the second result, we introduce an
                 operation on species that is intertwined by the free
                 monoid functor with the Hadamard product. As an
                 application of the first result, we deduce that the
                 Boolean transform of the dimension sequence of a
                 connected Hopf monoid is nonnegative.",
  acknowledgement = ack-nhfb,
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Arapura:2014:HTC,
  author =       "Donu Arapura",
  title =        "{Hodge} Theory of Cyclic Covers Branched over a Union
                 of Hyperplanes",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "3",
  pages =        "505--??",
  month =        jun,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-040-8",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Thu Jun 12 08:34:05 MDT 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Suppose that $Y$ is a cyclic cover of projective space
                 branched over a hyperplane arrangement $D$, and that
                 $U$ is the complement of the ramification locus in $Y$.
                 The first theorem implies that the Beilinson-Hodge
                 conjecture holds for $U$ if certain multiplicities of
                 $D$ are coprime to the degree of the cover. For
                 instance this applies when $D$ is reduced with normal
                 crossings. The second theorem shows that when $D$ has
                 normal crossings and the degree of the cover is a prime
                 number, the generalized Hodge conjecture holds for any
                 toroidal resolution of $Y$. The last section contains
                 some partial extensions to more general nonabelian
                 covers.",
  acknowledgement = ack-nhfb,
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Berg:2014:LSH,
  author =       "Chris Berg and Nantel Bergeron and Franco Saliola and
                 Luis Serrano and Mike Zabrocki",
  title =        "A Lift of the {Schur} and {Hall--Littlewood} Bases to
                 Non-commutative Symmetric Functions",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "3",
  pages =        "525--??",
  month =        jun,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-013-0",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Thu Jun 12 08:34:05 MDT 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We introduce a new basis of the algebra of
                 non-commutative symmetric functions whose images under
                 the forgetful map are Schur functions when indexed by a
                 partition. Dually, we build a basis of the
                 quasi-symmetric functions which expand positively in
                 the fundamental quasi-symmetric functions. We then use
                 the basis to construct a non-commutative lift of the
                 Hall--Littlewood symmetric functions with similar
                 properties to their commutative counterparts.",
  acknowledgement = ack-nhfb,
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Choiy:2014:TPM,
  author =       "Kwangho Choiy",
  title =        "Transfer of {Plancherel} Measures for Unitary
                 Supercuspidal Representations between $p$-adic Inner
                 Forms",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "3",
  pages =        "566--??",
  month =        jun,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-063-1",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Thu Jun 12 08:34:05 MDT 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let $F$ be a $p$-adic field of characteristic $0$, and
                 let $M$ be an $F$-Levi subgroup of a connected
                 reductive $F$-split group such that $ \Pi_{i = 1}^r S
                 L_{n_i} \subseteq M \subseteq \Pi_{i = 1}^r G L_{n_i}$
                 for positive integers $r$ and $ n_i$. We prove that the
                 Plancherel measure for any unitary supercuspidal
                 representation of $ M(F)$ is identically transferred
                 under the local Jacquet-Langlands type correspondence
                 between $M$ and its $F$-inner forms, assuming a working
                 hypothesis that Plancherel measures are invariant on a
                 certain set. This work extends the result of Mui{\'c}
                 and Savin (2000) for Siegel Levi subgroups of the
                 groups $ S O_{4n}$ and $ S p_{4n}$ under the local
                 Jacquet-Langlands correspondence. It can be applied to
                 a simply connected simple $F$-group of type $ E_6$ or $
                 E_7$, and a connected reductive $F$-group of type $
                 A_n$, $ B_n$, $ C_n$ or $ D_n$.",
  acknowledgement = ack-nhfb,
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Eilers:2014:OTF,
  author =       "S{\o}ren Eilers and Gunnar Restorff and Efren Ruiz",
  title =        "The Ordered {$K$}-theory of a Full Extension",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "3",
  pages =        "596--??",
  month =        jun,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-015-7",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Thu Jun 12 08:34:05 MDT 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let $ \mathfrak {A} $ be a $ C^*$-algebra with real
                 rank zero which has the stable weak cancellation
                 property. Let $ \mathfrak {I}$ be an ideal of $
                 \mathfrak {A}$ such that $ \mathfrak {I}$ is stable and
                 satisfies the corona factorization property. We prove
                 that $ 0 \to \mathfrak {I} \to \mathfrak {A} \to
                 \mathfrak {A} / \mathfrak {I} \to 0 $ is a full
                 extension if and only if the extension is stenotic and
                 $K$-lexicographic. {As an immediate application, we
                 extend the classification result for graph $
                 C^*$-algebras obtained by Tomforde and the first named
                 author to the general non-unital case. In combination
                 with recent results by Katsura, Tomforde, West and the
                 first author, our result may also be used to give a
                 purely $K$-theoretical description of when an essential
                 extension of two simple and stable graph $
                 C^*$-algebras is again a graph $ C^*$-algebra.}",
  acknowledgement = ack-nhfb,
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Giambruno:2014:CMV,
  author =       "Antonio Giambruno and Daniela {La Mattina} and Mikhail
                 Zaicev",
  title =        "Classifying the Minimal Varieties of Polynomial
                 Growth",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "3",
  pages =        "625--??",
  month =        jun,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2013-016-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Thu Jun 12 08:34:05 MDT 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let $ \mathcal {V} $ be a variety of associative
                 algebras generated by an algebra with $1$ over a field
                 of characteristic zero. This paper is devoted to the
                 classification of the varieties $ \mathcal {V}$ which
                 are minimal of polynomial growth (i.e., their sequence
                 of codimensions growth like $ n^k$ but any proper
                 subvariety grows like $ n^t$ with $ t \lt k$). These
                 varieties are the building blocks of general varieties
                 of polynomial growth. It turns out that for $ k \le 4$
                 there are only a finite number of varieties of
                 polynomial growth $ n^k$, but for each $ k \gt 4$, the
                 number of minimal varieties is at least $ |F|$, the
                 cardinality of the base field and we give a recipe of
                 how to construct them.",
  acknowledgement = ack-nhfb,
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{Grigoryan:2014:HKG,
  author =       "Alexander Grigor'yan and Jiaxin Hu",
  title =        "Heat Kernels and {Green} Functions on Metric Measure
                 Spaces",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "3",
  pages =        "641--??",
  month =        jun,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-061-5",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Thu Jun 12 08:34:05 MDT 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "We prove that, in a setting of local Dirichlet forms
                 on metric measure spaces, a two-sided sub-Gaussian
                 estimate of the heat kernel is equivalent to the
                 conjunction of the volume doubling propety, the
                 elliptic Harnack inequality and a certain estimate of
                 the capacity between concentric balls. The main
                 technical tool is the equivalence between the capacity
                 estimate and the estimate of a mean exit time in a
                 ball, that uses two-sided estimates of a Green function
                 in a ball.",
  acknowledgement = ack-nhfb,
  journal-URL =  "http://cms.math.ca/cjm/",
}

@Article{He:2014:IRT,
  author =       "Jianxun He and Jinsen Xiao",
  title =        "Inversion of the {Radon} Transform on the Free
                 Nilpotent {Lie} Group of Step Two",
  journal =      j-CAN-J-MATH,
  volume =       "66",
  number =       "3",
  pages =        "700--??",
  month =        jun,
  year =         "2014",
  CODEN =        "CJMAAB",
  DOI =          "http://dx.doi.org/10.4153/CJM-2012-056-9",
  ISSN =         "0008-414X (print), 1496-4279 (electronic)",
  ISSN-L =       "0008-414X",
  bibdate =      "Thu Jun 12 08:34:05 MDT 2014",
  bibsource =    "http://cms.math.ca/cjm/v66/n3;
                 http://www.math.utah.edu/pub/tex/bib/canjmath2010.bib",
  abstract =     "Let $ F_{2n, 2} $ be the free nilpotent Lie group of
                 step two on $ 2 n $ generators, and let $ \mathbf P $
                 denote the affine automorphism group of $ F_{2n, 2} $.
                 In this article the theory of continuous wavelet
                 transform on $ F_{2n, 2} $ associated with $ \mathbf P
                 $ is developed, and then a type of radial wavelets is
                 constructed. Secondly, the Radon transform on $ F_{2n,
                 2} $ is studied and two equivalent characterizations of
                 the range for Radon transform are given. Several kinds
                 of inversion Radon transform formulae are established.
                 One is obtained from the Euclidean Fourier transform,
                 the others are from group Fourier transform. By using
                 wavelet transform we deduce an inversion formula of the
                 Radon transform, which does not require the smoothness
                 of functions if the wavelet satisfies the
                 differentiability property. Specially, if $ n = 1 $, $
                 F_{2, 2} $ is the $3$-dimensional Heisenberg group $
                 H^1$, the inversion formula of the Radon transform is
                 valid which is associated with the sub-Laplacian on $
                 F_{2, 2}$. This result cannot be extended to the case $
                 n \geq 2$.",
  acknowledgement = ack-nhfb,
  journal-URL =  "http://cms.math.ca/cjm/",
}