Please post:
Satellite conference on `Functional Analysis and Operator theory' under section 9 of the ICM.
Dates: 08-08-2010 to 11-08-2010
Venue: Indian Statistical Institute, Bangalore.
Local organizing committee: T. S. S. R. K. Rao (ISI,Bangalore), G. Misra
(IISc,Bangalore), S. H. Kulkarni (IIT, Chennai), P. Bandyopadhyay (ISI, Kolkata), T. Bhattacharya (IISc,Bangalore),
N. Namboodiri (CUSAT, Cochin), S. Dutta (IIT, Kanpore).
Tentative List of Invited speakers: H. P. Rosenthal, Nicole Tomczak-Jaegermann, G. Godefroy, G. Pisier, C. Le Merdy, H. G. Dales, S. T. Powers, P. Semrl, M. Dritschel, Cho-Ho Chu, F. Altomare , R. Aron, V. Fonf , M. Uchiyama, K. Jarosz, S. J. Szarek.
There is a provision to give short talks.
Conference e-mail: ramanuj(a)isibang.ac.in
Registration fee: 100 Euros.
Web page :http://www.isibang.ac.in/~statmath/conferences/icmfasat/icm.htm
Thank you,
best regards,
T. S. S. R. K. Rao
Dr. T. S. S. R. K. Rao
Professor
Head, Indian Statistical Institute
Bangalore centre
R. V. College Post
Bangalore, 560059, India
Ph: O: 91-80-28483001 , H: 91-80-23399019
Fax: O:91-80-28484265
Math-Office: 80-28482724
Other e-mail : tss(a)isibang.ac.in
http://www.isibang.ac.in
_________________________________________________________________
Live Search extreme As India feels the heat of poll season, get all the info you need on the MSN News Aggregator
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OPERATORS AND OPERATOR ALGEBRAS IN EDINBURGH:
8th -- 11th DECEMBER 2009
There will be an international conference on Operators and Operator
Algebras in the University of Edinburgh this coming December.
The Honorary Organisers are Alastair Gillespie and Allan Sinclair.
The following have agreed to speak:
* C. Anantharaman-Delaroche (Orleans)
* W. Arendt (Ulm)
* E. Berkson (Illinois Champaign-Urbana)
* O. Blasco (Valencia)
* G. Brown (Royal Institution of Australia)
* M-J. Carro (Universitat de Barcelona)
* E. Christensen (Copenhagen)
* M. Cowling (Birmingham)
* A. M. Davie (Edinburgh)
* U. Haagerup (Odense)
* M. Junge (Illinois Champaign-Urbana)
* N. Kalton (Columbia, Missouri)
* N. Ozawa (Tokyo and UCLA)
* J. Parcet (CSIC & UA Madrid)
* J. Peterson (Vanderbilt)
* G. Pisier (Texas A&M and Paris VI)
* W. Ricker (KU Eichstaett)
* R. Smith (Texas A&M)
* J-L. Torrea (UA Madrid)
* S. Vaes (KU Leuven)
* A. Volberg (Michigan State)
* S. White (Glasgow)
The conference will run from 9.00 on Tuesday 8 December 2009 until
lunchtime on Friday 11 December 2009.
CONFERENCE WEBSITE: Please go to
http://www.maths.gla.ac.uk/~saw/ooae/
and bookmark it to keep up-to-date with developments.
REGISTRATION AND ACCOMODATION: please go to the conference website
and follow the links from there.
REGISTRATION FEE: in the region of £ 35 (waived for speakers and
postdgraduate students) rising to £ 50 after 1 November 2009. Full
details will be announced in due course.
CONFERENCE DINNER: Thursday 10th December. The cost will be in the
region of £ 30. Early sign-up is recommended as spaces are on a
first-come first-served basis.
POSTGRADUATE STUDENTS: Limited support is available for UK-based
postgraduate students. If you wish to be considered for such support,
please declare this when you register.
Unfortunately there will be no space in the schedule for talks other
than by invited speakers, and we do not expect to be able to
financially support participation (other than for speakers and
postgraduate students).
If you have any questions please contact Stuart White on
s.white(a)maths.gla.ac.uk
Please pass this announcement on to anyone you think might be
interested.
The Organising Committee
(Tony Carbery, Ian Doust, Sandra Pott, Stuart White and Jim Wright)
This is an announcement for the paper "Dominated bilinear forms and
2-homogeneous polynomials" by G. Botelho, D. Pellegrino and P. Rueda.
Abstract: The main goal of this note is to establish a connection between
the cotype of the Banach space X and the parameters r for which every
2-homogeneous polynomial on X is r-dominated.
Archive classification: math.FA
Mathematics Subject Classification: 46G25, 46B20
Remarks: 7 pages
The source file(s), Botelho_Pellegrino_Rueda.tex: 24623 bytes, is(are)
stored in gzipped form as 0905.2079.gz with size 8kb. The corresponding
postcript file has gzipped size 82kb.
Submitted from: dmpellegrino(a)gmail.com
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/0905.2079
or
http://arXiv.org/abs/0905.2079
or by email in unzipped form by transmitting an empty message with
subject line
uget 0905.2079
or in gzipped form by using subject line
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to: math(a)arXiv.org.
This is an announcement for the paper "On the maximization of a class
of functionals on convex regions, and the characterization of the
farthest convex set" by Evans Harrell and Antoine Henrot.
Abstract: We consider a family of functionals $J$ to be maximized over
the planar convex sets $K$ for which the perimeter and Steiner point have
been fixed. Assuming that $J$ is the integral of a quadratic expression
in the support function $h$, we show that the maximizer is always either
a triangle or a line segment (which can be considered as a collapsed
triangle). Among the concrete consequences of the main theorem is the
fact that, given any convex body $K_1$ of finite perimeter, the set in
the class we consider that is farthest away in the sense of the $L^2$
distance is always a line segment. We also prove the same property for
the Hausdorff distance.
Archive classification: math.OC math.FA
Mathematics Subject Classification: 52A10; 52A40;
Remarks: 3 figures
The source file(s), HarHen1_FINALMay09.tex: 46618 bytes figure1.eps: 14493
bytes figure3.eps: 9670 bytes noyau3.eps: 10101 bytes, is(are) stored
in gzipped form as 0905.1464.tar.gz with size 21kb. The corresponding
postcript file has gzipped size 118kb.
Submitted from: harrell(a)math.gatech.edu
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/0905.1464
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http://arXiv.org/abs/0905.1464
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This is an announcement for the paper "A local Mazur-Ulam theorem"
by Osamu Hatori.
Abstract: We prove a local version of the Mazur-Ulam theorem.
Archive classification: math.FA
Mathematics Subject Classification: 46B04
Remarks: 8pages
The source file(s), lmu09_05_05.tex: 23889 bytes, is(are) stored in
gzipped form as 0905.1050.gz with size 7kb. The corresponding postcript
file has gzipped size 66kb.
Submitted from: hatori(a)math.sc.niigata-u.ac.jp
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/0905.1050
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http://arXiv.org/abs/0905.1050
or by email in unzipped form by transmitting an empty message with
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to: math(a)arXiv.org.
This is an announcement for the paper "A remark on the Mahler conjecture:
local minimality of the unit cube" by Fedor Nazarov, Fedor Petrov,
Dmitry Ryabogin, and Artem Zvavitch.
Abstract: We prove that the unit cube $B^n_{\infty}$ is a strict local
minimizer for the Mahler volume product $vol_n(K)vol_n(K^*)$ in the class
of origin symmetric convex bodies endowed with the Banach-Mazur distance.
Archive classification: math.FA
Mathematics Subject Classification: 52A15, 52A21
The source file(s), MahlerNPRZ_May_3.tex: 26147 bytes, is(are) stored in
gzipped form as 0905.0867.gz with size 9kb. The corresponding postcript
file has gzipped size 89kb.
Submitted from: zvavitch(a)math.kent.edu
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/0905.0867
or
http://arXiv.org/abs/0905.0867
or by email in unzipped form by transmitting an empty message with
subject line
uget 0905.0867
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to: math(a)arXiv.org.
This is an announcement for the paper "Constructions of sequential spaces"
by Jarno Talponen.
Abstract: We introduce and study certain type of variable exponent \ell^p
spaces. These spaces will typically not be rearrangement-invariant but
instead they enjoy a good local control of some geometric properties. We
obtain some interesting examples of Banach spaces with a 1-unconditional
basis.
Archive classification: math.FA
Mathematics Subject Classification: 46B45; 46B20
The source file(s), lpt.tex: 33888 bytes, is(are) stored in gzipped
form as 0905.0812.gz with size 10kb. The corresponding postcript file
has gzipped size 78kb.
Submitted from: talponen(a)cc.helsinki.fi
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/0905.0812
or
http://arXiv.org/abs/0905.0812
or by email in unzipped form by transmitting an empty message with
subject line
uget 0905.0812
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to: math(a)arXiv.org.
This is an announcement for the paper "The infinite dimensional restricted
invertibility theorem" by Peter G. Casazza and Goetz E. Pfander.
Abstract: The 1987 Bourgain-Tzafriri Restricted Invertibility Theorem
is one of the most celebrated theorems in analysis. At the time of
their work, the authors raised the question of a possible infinite
dimensional version of the theorem. In this paper, we will give a quite
general definition of restricted invertibility for operators on infinite
dimensional Hilbert spaces based on the notion of "density" from frame
theory. We then prove that localized Bessel systems have large subsets
which are Riesz basic sequences. As a consequence, we prove the strongest
possible form of the infinite dimensional restricted invertibility
theorem for $\ell_1$-localized operators and for Gabor frames with
generating function in the Feichtinger Algebra. For our calculations,
we introduce a new notion of "density" which has serious advantages over
the standard form because it is independent of index maps - and hence
has much broader application. We then show that in the setting of the
restricted invertibility theorem, this new density becomes equivalent
to the standard density.
Archive classification: math.FA math.CA
Mathematics Subject Classification: 42C15, 46C05, 46C07
Remarks: 24 pages
The source file(s), PaperArxiv.tex: 85007 bytes, is(are) stored in gzipped
form as 0905.0656.gz with size 24kb. The corresponding postcript file
has gzipped size 143kb.
Submitted from: g.pfander(a)jacobs-university.de
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/0905.0656
or
http://arXiv.org/abs/0905.0656
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This is an announcement for the paper "$L_p$ compression, traveling
salesmen, and stable walks" by Assaf Naor and Yuval Peres.
Abstract: We show that if $H$ is a group of polynomial growth whose
growth rate is at least quadratic then the $L_p$ compression of the wreath
product $\Z\bwr H$ equals $\max{\frac{1}{p},{1/2}}$. We also show that the
$L_p$ compression of $\Z\bwr \Z$ equals $\max{\frac{p}{2p-1},\frac23}$
and the $L_p$ compression of $(\Z\bwr\Z)_0$ (the zero section of
$\Z\bwr \Z$, equipped with the metric induced from $\Z\bwr \Z$) equals
$\max{\frac{p+1}{2p},\frac34}$. The fact that the Hilbert compression
exponent of $\Z\bwr\Z$ equals $\frac23$ while the Hilbert compression
exponent of $(\Z\bwr\Z)_0$ equals $\frac34$ is used to show that there
exists a Lipschitz function $f:(\Z\bwr\Z)_0\to L_2$ which cannot be
extended to a Lipschitz function defined on all of $\Z\bwr \Z$.
Archive classification: math.MG math.FA math.GR
The source file(s), , is(are) stored in gzipped form as with size . The
corresponding postcript file has gzipped size .
Submitted from: naor(a)cims.nyu.edu
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/0904.4728
or
http://arXiv.org/abs/0904.4728
or by email in unzipped form by transmitting an empty message with
subject line
uget 0904.4728
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to: math(a)arXiv.org.
This is an announcement for the paper "Tree metrics and their
Lipschitz-free spaces" by Alexandre Godard.
Abstract: We compute the Lipschitz-free spaces of subsets of the real
line and characterize subsets of metric trees by the fact that their
Lipschitz-free space is isometric to a subspace of $L_1$.
Archive classification: math.FA math.MG
Mathematics Subject Classification: Primary 46B04; Secondary 05C05,
46B25, 54E35
Remarks: 9 pages
The source file(s), lip.bbl: 1919 bytes
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/0904.3178
or
http://arXiv.org/abs/0904.3178
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uget 0904.3178
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to: math(a)arXiv.org.
This is an announcement for the paper "Commutators on $\ell_{\infty}$"
by Detelin Dosev and William B. Johnson.
Abstract: The operators on $\ell_{\infty}$ which are commutators are
those not of the form $\lambda I + S$ with $\lambda\neq 0$ and $S$
strictly singular.
Archive classification: math.FA
Mathematics Subject Classification: 47B47
Remarks: 15 pages. Submitted to the Journal of Functional Analysis
The source file(s), EllInfinityPaper_Final.tex: 55359 bytes, is(are)
stored in gzipped form as 0904.3120.gz with size 16kb. The corresponding
postcript file has gzipped size 103kb.
Submitted from: ddosev(a)gmail.com
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/0904.3120
or
http://arXiv.org/abs/0904.3120
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uget 0904.3120
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This is an announcement for the paper "Weak compactness and Orlicz spaces"
by Pascal Lefevre, Daniel Li, Herve Queffelec, and Luis Rodriguez-Piazza.
Abstract: We give new proofs that some Banach spaces have
Pe{\l}czy\'nski's property $(V)$.
Archive classification: math.FA
Mathematics Subject Classification: 46B20; 46E30
Citation: Colloquium Mathematicum 112, 1 (2008) 23 - 32
The source file(s), propV-CM.tex: 28111 bytes, is(are) stored in gzipped
form as 0904.2970.gz with size 10kb. The corresponding postcript file
has gzipped size 77kb.
Submitted from: daniel.li(a)euler.univ-artois.fr
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/0904.2970
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http://arXiv.org/abs/0904.2970
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This is an announcement for the paper "On the isotropy constant of
projections of polytopes" by David Alonso-Gutierrez, Jesus Bastero,
Julio Bernues, and Pawel Wolff.
Abstract: The isotropy constant of any $d$-dimensional polytope with $n$
vertices is bounded by $C \sqrt{\frac{n}{d}}$ where $C>0$ is a numerical
constant.
Archive classification: math.FA math.MG
Mathematics Subject Classification: 46B20 (Primary), 52A40, 52A39
(Secondary)
The source file(s), ABBW11-arxiv.tex: 43561 bytes, is(are) stored in
gzipped form as 0904.2632.gz with size 14kb. The corresponding postcript
file has gzipped size 109kb.
Submitted from: pawel.wolff(a)case.edu
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/0904.2632
or
http://arXiv.org/abs/0904.2632
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This is an announcement for the paper "On some random thin sets of
integers" by Daniel Li, Herve Queffelec, Luis Rodriguez-Piazza.
Abstract: We show how different random thin sets of integers may have
different behaviour. First, using a recent deviation inequality of
Boucheron, Lugosi and Massart, we give a simpler proof of one of our
results in {\sl Some new thin sets of integers in Harmonic Analysis,
Journal d'Analyse Math\'ematique 86 (2002), 105--138}, namely that there
exist $\frac{4}{3}$-Rider sets which are sets of uniform convergence and
$\Lambda (q)$-sets for all $q < \infty $, but which are not Rosenthal
sets. In a second part, we show, using an older result of Kashin and
Tzafriri that, for $p > \frac{4}{3}$, the $p$-Rider sets which we had
constructed in that paper are almost surely ot of uniform convergence.
Archive classification: math.FA
Mathematics Subject Classification: 43 A 46 ; 42 A 55 ; 42 A 61
Citation: Proceedings of the American Mathematical Society 136, 1
(2008) 141
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/0904.2507
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http://arXiv.org/abs/0904.2507
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uget 0904.2507
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to: math(a)arXiv.org.
This is an announcement for the paper "A discretized approach to
W.T. Gowers' game" by V. Kanellopoulos and K. Tyros.
Abstract: We give an alternative proof of W.T. Gowers' theorem on block
bases in Banach spaces by reducing it to a discrete analogue on specific
countable nets.
Archive classification: math.FA math.CO
Mathematics Subject Classification: 05D10, 46B03
Remarks: 12 pages
The source file(s), discrgame.tex: 54985 bytes, is(are) stored in gzipped
form as 0904.2313.gz with size 15kb. The corresponding postcript file
has gzipped size 107kb.
Submitted from: ktyros(a)central.ntua.gr
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/0904.2313
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http://arXiv.org/abs/0904.2313
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This is an announcement for the paper "Comparison of matrix norms on
bipartite spaces" by Christopher King and Nilufer Koldan.
Abstract: Two non-commutative versions of the classical L^q(L^p) norm
on the algebra of (mn)x(mn) matrices are compared. The first norm was
defined recently by Carlen and Lieb, as a byproduct of their analysis of
certain convex functions on matrix spaces. The second norm was defined by
Pisier and others using results from the theory of operator spaces. It
is shown that the second norm is upper bounded by a constant multiple
of the first for all 1 <= p <= 2, q >= 1. In one case (2 = p < q) it is
also shown that there is no such lower bound, and hence that the norms
are inequivalent. It is conjectured that the norms are inequivalent in
all cases.
Archive classification: math.FA
Remarks: 25 pages
The source file(s), 2normsv17.tex: 44891 bytes, is(are) stored in gzipped
form as 0904.1710.gz with size 13kb. The corresponding postcript file
has gzipped size 109kb.
Submitted from: king(a)neu.edu
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/0904.1710
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