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Call for Papers for Banach J. Math.
[apologies for multiple postings]
Dear ISDE Members,
It is my pleasure to invite you most cordially to submit your original
research papers or critical survey articles (within the scope of the
Journal) for possible publication in "Banach Journal of Mathematics (BJM)"
and to promote our journal among your fellow-workers and colleagues. A
publishing of your paper will contribute so much for the success of the
journal. Following (and attached), kindly find more information about
how/where to submit a paper.
Kindly visit: http://www.math-analysis.org (an updated mirror)
We are looking forward to receiving your contributions in the style file
of BJM.
Sincerely yours
Mohammad Sal Moslehian
Editor-in-chief of BJM
Address: Department of Mathematics, P. O. Box 1159, Ferdowsi University,
Mashhad 91775, Iran
Tel-Fax: (+98)(511)(8828606)
Fax: (+98)(511)(8828609)
E-mail: moslehian(a)member.ams.org
Home: http://profsite.um.ac.ir/~moslehian/
This is an announcement for the paper "The Banach-Saks Property of
the Banach product spaces" by Zhenglu Jiang and Xiaoyong Fu.
Abstract: In this paper we first take a detail survey of the study
of the Banach-Saks property of Banach spaces and then show the
Banach-Saks property of the product spaces generated by a finite
number of Banach spaces having the Banach-Saks property. A more
general inequality for integrals of a class of composite functions
is also given by using this property.
Archive classification: Functional Analysis
Mathematics Subject Classification: 46B20, 40H05, 40G05, 47F05
Remarks: 6
The source file(s), bs0206.tex: 25085 bytes, is(are) stored in
gzipped form as 0702538.gz with size 8kb. The corresponding postcript
file has gzipped size 91kb.
Submitted from: mcsjzl(a)mail.sysu.edu.cn
The paper may be downloaded from the archive by web browser from
URL
http://front.math.ucdavis.edu/math.FA/0702538
or
http://arXiv.org/abs/math.FA/0702538
or by email in unzipped form by transmitting an empty message with
subject line
uget 0702538
or in gzipped form by using subject line
get 0702538
to: math(a)arXiv.org.
This is an announcement for the paper "The weak Banach-Saks Property
of the Space $(L_\mu^p)^m$" by Zhenglu Jiang and Xiaoyong Fu.
Abstract: In this paper we show the weak Banach-Saks property of
the Banach vector space $(L_\mu^p)^m$ generated by $m$ $L_\mu^p$-spaces
for $1\leq p<+\infty,$ where $m$ is any given natural number. When
$m=1,$ this is the famous Banach-Saks-Szlenk theorem. By use of
this property, we also present inequalities for integrals of functions
that are the composition of nonnegative continuous convex functions
on a convex set of a vector space ${\bf R}^m$ and vector-valued
functions in a weakly compact subset of the space $(L_\mu^p)^m$ for
$1\leq p<+\infty$ and inequalities when these vector-valued functions
are in a weakly* compact subset of the product space $(L_\mu^\infty)^m$
generated by $m$ $L_\mu^\infty$-spaces.
Archive classification: Functional Analysis
Mathematics Subject Classification: 46B20, 40H05, 40G05, 47F05
Remarks: 7
The source file(s), jf-bs.tex: 29847 bytes, is(are) stored in gzipped
form as 0702537.gz with size 8kb. The corresponding postcript file
has gzipped size 104kb.
Submitted from: mcsjzl(a)mail.sysu.edu.cn
The paper may be downloaded from the archive by web browser from
URL
http://front.math.ucdavis.edu/math.FA/0702537
or
http://arXiv.org/abs/math.FA/0702537
or by email in unzipped form by transmitting an empty message with
subject line
uget 0702537
or in gzipped form by using subject line
get 0702537
to: math(a)arXiv.org.
This is an announcement for the paper "Embeddings of locally finite
metric spaces into Banach spaces" by Florent Baudier and Gilles
Lancien.
Abstract: We show that if X is a Banach space without cotype, then
every locally finite metric space embeds metrically into X.
Archive classification: Metric Geometry; Functional Analysis
Mathematics Subject Classification: 46B20; 51F99
Remarks: 6 pages, to appear in Proceedings of the AMS
The source file(s), baudierlancien-final2.tex: 15038 bytes, is(are)
stored in gzipped form as 0702266.gz with size 5kb. The corresponding
postcript file has gzipped size 75kb.
Submitted from: florent.baudier(a)univ-fcomte.fr
The paper may be downloaded from the archive by web browser from
URL
http://front.math.ucdavis.edu/math.MG/0702266
or
http://arXiv.org/abs/math.MG/0702266
or by email in unzipped form by transmitting an empty message with
subject line
uget 0702266
or in gzipped form by using subject line
get 0702266
to: math(a)arXiv.org.
This is an announcement for the paper "Poincar\'{e} type inequalities
on the discrete cube and in the CAR algebra" by Limor Ben-Efraim
and Francoise Lust-Piquard.
Abstract: We prove Lp Poincare inequalities for functions on the
discrete cube and their discrete gradient. We thus recover an
exponential inequality and the concentration phenomenon for the
uniform probability on the cube first obtained by Bobkov and Gotze.
Inequalities involving the discrete gradient and powers of the
discrete Laplacian are also considered, for the Lp norm or more
general ones. Similar results hold true, replacing functions on the
cube by elements of the CAR algebra and considering the annihilation
operators and the number operator.
Archive classification: Functional Analysis
Mathematics Subject Classification: 46E39, 46L57, 46L51
The source file(s), poincare-cube-final.tex: 85518 bytes, is(are)
stored in gzipped form as 0702233.gz with size 21kb. The corresponding
postcript file has gzipped size 182kb.
Submitted from: limor_be(a)cs.huji.ac.il
The paper may be downloaded from the archive by web browser from
URL
http://front.math.ucdavis.edu/math.FA/0702233
or
http://arXiv.org/abs/math.FA/0702233
or by email in unzipped form by transmitting an empty message with
subject line
uget 0702233
or in gzipped form by using subject line
get 0702233
to: math(a)arXiv.org.
This is an announcement for the paper "Minimality properties of
Tsirelson type spaces" by Denka Kutzarova, Denny Leung, Antonis
Manoussakis and Wee Kee Tang.
Abstract: In this paper, we study minimality properties of partly
modified mixed Tsirelson spaces. A Banach space with a normalized
basis (e_k) is said to be subsequentially minimal if for every
normalized block basis (x_k) of (e_k), there is a further block
(y_k) of (x_k) such that (y_k) is equivalent to a subsequence of
(e_k). Sufficient conditions are given for a partly modified mixed
Tsirelson space to be subsequentially minimal and connections with
Bourgain's \ell^{1}-index are established. It is also shown that a
large class of mixed Tsirelson spaces fails to be subsequentially
minimal in a strong sense.
Archive classification: Functional Analysis
The source file(s), SubseqMinimal8A.tex: 107238 bytes, is(are)
stored in gzipped form as 0702210.gz with size 27kb. The corresponding
postcript file has gzipped size 176kb.
Submitted from: matlhh(a)nus.edu.sg
The paper may be downloaded from the archive by web browser from
URL
http://front.math.ucdavis.edu/math.FA/0702210
or
http://arXiv.org/abs/math.FA/0702210
or by email in unzipped form by transmitting an empty message with
subject line
uget 0702210
or in gzipped form by using subject line
get 0702210
to: math(a)arXiv.org.
This is an announcement for the paper "A decomposition theorem for
frames and the Feichtinger conjecture" by Peter G. Casazza, Gitta
Kutyniok, Darrin Speegle and Janet C. Tremain.
Abstract: In this paper we study the Feichtinger Conjecture in frame
theory, which was recently shown to be equivalent to the 1959
Kadison-Singer Problem in $C^{*}$-Algebras. We will show that every
bounded Bessel sequence can be decomposed into two subsets each of
which is an arbitrarily small perturbation of a sequence with a
finite orthogonal decomposition. This construction is then used to
answer two open problems concerning the Feichtinger Conjecture: 1.
The Feichtinger Conjecture is equivalent to the conjecture that
every unit norm Bessel sequence is a finite union of frame sequences.
2. Every unit norm Bessel sequence is a finite union of sets each
of which is $\omega$-independent for $\ell_2$-sequences.
Archive classification: Functional Analysis
Mathematics Subject Classification: 46C05; 42C15; 46L05
Remarks: 10 pages
The source file(s), Decomposition_PAMS_final.tex: 35701 bytes,
proc-l.cls: 2486 bytes, is(are) stored in gzipped form as 0702216.tar.gz
with size 12kb. The corresponding postcript file has gzipped size
89kb.
Submitted from: gitta.kutyniok(a)math.uni-giessen.de
The paper may be downloaded from the archive by web browser from
URL
http://front.math.ucdavis.edu/math.FA/0702216
or
http://arXiv.org/abs/math.FA/0702216
or by email in unzipped form by transmitting an empty message with
subject line
uget 0702216
or in gzipped form by using subject line
get 0702216
to: math(a)arXiv.org.
This is an announcement for the paper "A characterization of subspaces
and quotients of reflexive Banach spaces with unconditional basis"
by W. B. Johnson and Bentuo Zheng.
Abstract: We prove that the dual or any quotient of a separable
reflexive Banach space with the unconditional tree property has the
unconditional tree property. Then we prove that a separable reflexive
Banach space with the unconditional tree property embeds into a
reflexive Banach space with an unconditional basis. This solves
several long standing open problems. In particular, it yields that
a quotient of a reflexive Banach space with an unconditional finite
dimensional decomposition embeds into a reflexive Banach space with
an unconditional basis.
Archive classification: Functional Analysis
Mathematics Subject Classification: 46B03
The source file(s), JZh10.tex: 38045 bytes, is(are) stored in gzipped
form as 0702199.gz with size 11kb. The corresponding postcript file
has gzipped size 96kb.
Submitted from: btzheng(a)math.tamu.edu
The paper may be downloaded from the archive by web browser from
URL
http://front.math.ucdavis.edu/math.FA/0702199
or
http://arXiv.org/abs/math.FA/0702199
or by email in unzipped form by transmitting an empty message with
subject line
uget 0702199
or in gzipped form by using subject line
get 0702199
to: math(a)arXiv.org.
Workshop in Analysis and Probability
Department of Mathematics
Texas A&M University
Summer 2007
The Summer 2007 session of the Workshop in Analysis and Probability at
Texas A&M University will be in session from July 9 until August 12. For
information about the Workshop, consult the Workshop Home Page, URL
http://www.math.tamu.edu/research/workshops/linanalysis/
The Informal Regional Functional Analysis Seminar (SUMIRFAS) will be held
August 10-12. Speakers will include Rodrigo Banuelos, Grahame Bennett,
Dmitry Panchenko, Michael Steele, and Staszek Szarek.
Ken Dykema <kdykema(a)math.tamu.edu> and Michael Anshelevich
<manshel(a)math.tamu.edu> are organizing a Concentration Week on "Free
Probability Theory" which is designed to introduce advanced graduate
students and postdocs to Free Probability. It will take place July 9-13.
There will be one or two basic talks at the start for those without any
previous knowledge of free probability theory. Then lecture series will
be given by the following experts: Hari Bercovici, "Complex analytic and
probabalistic aspects of free probability theory"; Kenley Jung, "Free
entropy and operator algebras"; Alexandru Nica, "Combinatorics of free
probability theory".
Gideon Schechtman <gideon.schechtman(a)weizmann.ac.il> and Joel Zinn
<jzinn(a)math.tamu.edu> are organizing a Concentration Week on "Probability
Inequalities with Applications to High Dimensional Phenomena" that will
take place August 6 - August 10. The first day will be devoted to
introductory talks designed to introduce non experts to the subject.
The Workshop is supported in part by grants from the National Science
Foundation (NSF). Minorities, women, graduate students, and young
researchers are especially encouraged to attend.
For logistical support, including requests for support, please contact
Cara Barton <cara(a)math.tamu.edu> or Jaime Vykukal <jaime(a)math.tamu.edu>.
For more information on the Workshop itself, please contact William
Johnson <johnson(a)math.tamu.edu>, David Larson <larson(a)math.tamu.edu>,
Gilles Pisier <pisier(a)math.tamu.edu>, or Joel Zinn <jzinn(a)math.tamu.edu>.
For information about the Concentration Week "Free Probability Theory"
contact Michael Anshelevich <manshel(a)math.tamu.edu> or Ken Dykema
<kdykema(a)math.tamu.edu>.
For information about the Concentration Week on "Probability Inequalities
with Applications to High Dimensional Phenomena", contact Joel Zinn
<jzinn(a)math.tamu.edu>.
This is an announcement for the paper "On Lipschitz and d.c. surfaces
of finite codimension in a Banach space" by Ludvek Zajivcek.
Abstract: Properties of Lipschitz and d.c. surfaces of finite
codimension in a Banach space, and properties of generated
$\sigma$-ideals are studied. These $\sigma$-ideals naturally appear
in the differentiation theory and in the abstract approximation
theory. Using these properties, we improve an unpublished
result of M. Heisler which gives an alternative proof of a result
of D. Preiss on singular points of convex functions.
Archive classification: Functional Analysis
Mathematics Subject Classification: 46T05, 58C20, 47H05
Remarks: 13 pages
The source file(s), ZAJICEK2.TEX: 48703 bytes, is(are) stored in
gzipped form as 0701926.gz with size 15kb. The corresponding postcript
file has gzipped size 99kb.
Submitted from: zajicek(a)karlin.mff.cuni.cz
The paper may be downloaded from the archive by web browser from
URL
http://front.math.ucdavis.edu/math.FA/0701926
or
http://arXiv.org/abs/math.FA/0701926
or by email in unzipped form by transmitting an empty message with
subject line
uget 0701926
or in gzipped form by using subject line
get 0701926
to: math(a)arXiv.org.