This is an announcement for the paper "Tail-sensitive Gaussian asymptotics
for marginals of concentrated measures in high dimension" by Sasha
Sodin.
Abstract: If the Euclidean norm is strongly concentrated with respect
to a measure, the average distribution of an average marginal of this
measure has Gaussian asymptotics that captures tail behaviour. If the
marginals of the measure have exponential moments, Gaussian asymptotics
for the distribution of the average marginal implies Gaussian asymptotics
for the distribution of most individual marginals. We show applications
to measures of geometric origin.
Archive classification: Metric Geometry; Functional Analysis
Remarks: 29 pages
The source file(s), all3.tex: 62865 bytes, is(are) stored in gzipped
form as 0501382.gz with size 19kb. The corresponding postcript file has
gzipped size 96kb.
Submitted from: a_sodin(a)hotmail.com
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/math.MG/0501382
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http://arXiv.org/abs/math.MG/0501382
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This is an announcement for the paper "Small ball probability estimates
in terms of width" by Rafal Latal and Krzysztof Oleszkiewicz.
Abstract: A certain inequality conjectured by Vershynin is studied. It
is proved that for any $n$-dimensional symmetric convex body $K$ with
inradius $w$ and $\gamma_{n}(K) \leq 1/2$ there is $\gamma_{n}(sK)
\leq (2s)^{w^{2}/4}\gamma_{n}(K)$ for any $s \in [0,1]$. Some natural
corollaries are deduced. Another conjecture of Vershynin is proved to
be false.
Archive classification: Probability; Functional Analysis
Mathematics Subject Classification: 60G15, 60E15
Remarks: 10 pages
The source file(s), , is(are) stored in gzipped form as with size . The
corresponding postcript file has gzipped size .
Submitted from: rlatala(a)mimuw.edu.pl
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/math.PR/0501268
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http://arXiv.org/abs/math.PR/0501268
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There is a lectureship in Analysis (a permanent position) currently
advertised at the School of Mathematics, University of Leeds, U.K. The
closing date for applications is March 1st 2005.
Further details are available by following the link from
http://wwwnotes2.leeds.ac.uk/jobs/unijob.nsf/Academic?OpenView
Details of the Functional Analysis group at Leeds can be found at
http://maths.leeds.ac.uk/pure/analysis/index.html
Informal enquiries can be directed to Professors M.J. Wilson (Chairman
of the School), mike(a)maths.leeds.ac.uk, J.C. Wood (Head of Pure
Mathematics), j.c.wood(a)leeds.ac.uk, or J.R. Partington,
j.r.partington(a)leeds.ac.uk.
Conference Announcement:
``Banach spaces and their applications in Analysis'',
in honor of Nigel Kalton's 60th birthday,
to be held May 22-27, 2006 at Miami University in
Oxford, Ohio (which is about 30 miles from Cincinnati,
Ohio).
We plan to emphasize the following themes:
-- Nonlinear theory (Lipschitz classifications of Banach and
metric spaces and related topics),
-- Isomorphic theory of Banach spaces including connections with
combinatorics and set theory,
-- Algebraic and homological methods in Banach spaces,
-- Approximation theory and algorithms in Banach spaces
(greedy algorithms, interpolation etc.),
-- Functional calculus and applications to Partial Differential
Equations.
The following people have agreed to be principal speakers at the conference:
Yuri Brudnyi (Technion - Israel Institute of Technology, Israel)
Jesús M. F. Castillo (University of Extremadura, Spain)
Marianna Csörnyei (University College, London, UK)
Stephen Dilworth (University of South Carolina)
Gilles Godefroy (Universitè Paris VI, France)
William B. Johnson (Texas A&M University)
Joram Lindenstrauss (Hebrew University, Israel)
Assaf Naor (Microsoft Research)
Edward Odell (University of Texas)
Aleksander Pelczynski (Polish Academy of Sciences, Poland)
David Preiss (University College, London, UK)
Gideon Schechtman (Weizmann Institute of Science, Israel)
Thomas Schlumprecht (Texas A&M University)
Vladimir Temlyakov (University of South Carolina)
Roman Vershynin (University of California - Davis)
Lutz Weis (Universität Karlsruhe, Germany)
Przemyslaw Wojtaszczyk (Warsaw University, Poland)
More information about the conference, its location, registration,
accommodations and a printable poster are available at the website:
http://www.users.muohio.edu/randrib/bsaa2006.html
Please direct any questions to either of the organizers at randrib(a)muohio.edu
or randrin(a)muohio.edu
Sincerely yours,
Beata Randrianantoanina
Narcisse Randrianantoanina.
A conference on Infinite Dimensional Analysis (IDAKent2005) will be held
February 9-13, 2005, in honor of Richard Aron and Sean Dineen.
The Conference web page is http://www.math.kent.edu/idaconf2005.html.
We invite everyone, even those who cannot attend the conference, to
send, as image files (preferably as JPG files), photographs of yourself
with Richard and/or Sean, indicating the place and the year when they were
taken. These photos will be displayed on the Conference web page.
In order to arrange the schedule of the Conference we need to know who
plans to give talks. The deadline for sending us the title and abstract
of your talk is Friday, January 28 (and remember that everyone,
absolutely
everyone, is welcome whether or not he/she plans on giving a talk!)
On the web page (LODGING), you can find information about many hotels from
which to choose. To reserve hotel rooms at the IDA conference rate,
please make your reservations through Misty Tackett. To do this, please
(1) DOWNLOAD THE FORM FOR ROOM RESERVATIONS AS A TXT FILE,
(2) FILL IN THIS FORM, and
(3) E-MAIL THE FORM BACK TO Ms. Tackett at mtackett(a)math.kent.edu
As an alternative, you can DOWNLOAD THE FORM FOR ROOM RESERVATIONS
AS A PDF FILE, FILL IN THIS FORM, AND FAX IT BACK TO Ms. Tackett
(++ 1 330 672 2209). Note that Adobe Reader 6 does not allow you to save
what you write on the pdf, but you can print the modified pdf file.
Reservations not made through Ms. Tackett will not be available at a
reduced rate. The deadline for room reservations is Friday January
21st,
2005.
Please let us know your arrival and departure times if you plan to fly
to this area. We will arrange for a shuttle to take you to and from
the airport when you are arriving or departing from the airports
(Akron-Canton=CAK, Cleveland-Hopkins=CLE). To do this, we will need your
detailed travel information. This will help us ensure that you are not
missed at the airport if your flight happens to be delayed when
arriving. By giving us your accurate departure information, we
can help you be on time when going home as well! Please send the
following information to garcia(a)math.kent.edu as soon as possible. On
the web page you can also find in ARRIVALS AND DEPARTURES the following
information that you can copy and paste into your email.
Your Name:
Arrival Information
Airport (Cleveland or Akron):
Flight Number:
Arrival Date and Time:
Departure Information
Airport (Cleveland or Akron):
Flight Number:
Arrival Date and Time:
By now a lot of people have confirmed that they will attend. Among them:
Mar�a Acosta, University of Granada, Spain
Raymundo Alencar, Instituto Tecnologico da
Aeronautica, Sao Jose dos Campos, Brazil
Richard Aron, Kent State University, USA
Rajappa K. Asthagiri, Miami University, Middletown, USA
Juan B�s, Bowling Green State University, USA
Klaus Bierstedt, University of Paderborn, Germany
Geraldo Botelho, Federal University of Uberl�ndia, Brazil
Christopher Boyd, University College Dublin, Ireland
Bernardo Cascales, University of Murcia, Spain
Jes�s Castillo, University of Extremadura, Badajoz, Spain
Yun Sung Choi, POSTECH, Pohang, Korea
Joe Cima, The University of North Carolina at Chapel Hill, USA
Antonio Roberto da Silva, Federal University of Rio de Janeiro, Brazil
Andreas Defant, University of Oldenburg, Germany
Joe Diestel, Kent State University, USA
Ver�nica Dimant, University of San Andr�s, Victoria, Argentina
Se�n Dineen, University College Dublin, Ireland
Patrick Dowling, Miami University, Oxford, USA
Maite Fern�ndez-Unzueta, CIMAT, Guadalajara, Mexico
Jes�s Ferrer, University of Valencia, Spain
Catherine Finet, University of Mons, Belgium
Pablo Galindo, University of Valencia, Spain
Domingo Garc�a, University of Valencia, Spain
Bogdan Grecu, Tallaght Institute of Technology, Ireland
Andr� Hallack, Federal University of Juiz de Fora, Brazil
Lawrence A. Harris, University of Kentucky, USA
Tatsuhiro Honda, Ariake National College of Technology, Fukuoka, Japan
Remo H�gli, University College Dublin, Ireland
Hans Jarchow, University of Zurich, Switzerland
Jes�s Jaramillo, University Complutense of Madrid, Spain
Ana Kaminska, The University of Memphis, USA
Padraig Kirwan, Waterford Institue of Technology, Ireland
Maciej Klimek, Uppsala University, Sweden
Istvan Kovacs, Case Western Reserve University, Cleveland, USA
L�szl� Lempert, Purdue University, USA
Chris Lennard, University of Pittsburgh, USA
Fernando Le�n, University of Cadiz, Spain
Mikael Lindstr�m, �bo Akademi University, Finland
Jos� L. G. Llavona, University Complutense of Madrid, Spain
Lilian Louren�o, University of S�o Paulo, Brazil
Michael Mackey, University College Dublin, Ireland
Manuel Maestre, University of Valencia, Spain
Miguel Mart�n, University of Granada, Spain
F�lix Mart�nez Gim�nez, Technical University of Valencia, Spain
Mieczyslaw Mastylo, Adam Mickiewicz University, Poznan, Poland
Vicente Montesinos Santalucia, Technical University of Valencia, Spain
Luiza Moraes, Federal University of Rio de Janeiro, Brazil
Lawrence Narici, Saint Johns University, New York, USA
Jos� Orihuela, University of Murcia, Spain
Imre Patyi, Georgia State University, USA
Aleksander Pelczynski, Institute of Mathematics, Polish
Academy of Sciences, Poland
Daniel Pellegrino, Federal University of Campina Grande, Brazil
David P�rez, University Rey Juan Carlos of Madrid, Spain
Alfredo Peris Manguillot, Technical University of Valencia, Spain
Wieslaw Plesniak, Jagiellonian University, Krakow, Poland
Lucas Quarta, University of Mons, Belgium
Mar�a Jos� Rivera, Technical University of Valencia, Spain
Pilar Rueda, University of Valencia, Spain
Raymond Ryan, University of Galway, Ireland
Jean Schmets, University of Li�ge, Belgium
Pablo Sevilla, University of Valencia, Spain
Emily Sprague, University of Wisconsin, USA
Kondagunta Sundaresan, Cleveland State University, USA
Ciaran Taylor, Tallaght Institute of Technology, Ireland
Richard Timoney, Trinity College Dublin, Ireland
Andrew Tonge, Kent State University, USA
Milena Venkova, University College Dublin, Ireland
Daniela Vieira, State University of Campinas, Brazil
Ignacio Villanueva, University Complutense of Madrid, Spain
Dietmar Vogt, University of Wuppertal, Germany
Andriy Zagorodnyuk, Inst. for Applied Problems of Mechanics and
Mathematics, Ukraine
Ignacio Zalduendo, Universidad Torcuato di Tella, Buenos Aires,
Argentina
We hope that you too will be a participant in Kent during February 9 -
13, 2005!
The organizing committee,
Yun Sung Choi, Domingo Garc�a, Manolo Maestre, Andrew Tonge, Nacho
Zalduendo.
This is an announcement for the paper "On kernel theorems for Frechet
and DF spaces" by A.G. Smirnov and M.A. Soloviev.
Abstract: A convenient technique for calculating completed topological
tensor products of functional Frechet or DF spaces is developed. The
general construction is applied to proving kernel theorems for a wide
class of spaces of smooth and entire analytic functions.
Archive classification: Functional Analysis
Mathematics Subject Classification: 46A32; 46E10; 46A04
Remarks: 10 pages
The source file(s), kernel1.tex: 40782 bytes, is(are) stored in gzipped
form as 0501187.gz with size 12kb. The corresponding postcript file has
gzipped size 64kb.
Submitted from: smirnov at lpi.ru
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/math.FA/0501187
or
http://arXiv.org/abs/math.FA/0501187
or by email in unzipped form by transmitting an empty message with
subject line
uget 0501187
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to: math at arXiv.org.
This is an announcement for the paper "An infinite Ramsey theorem and
some Banach-space dichotomies" by W. T. Gowers.
Abstract: A problem of Banach asks whether every infinite-dimensional
Banach space which is isomorphic to all its infinite-dimensional subspaces
must be isomorphic to a separable Hilbert space. In this paper we prove a
result of a Ramsey-theoretic nature which implies an interesting dichotomy
for subspaces of Banach spaces. Combined with a result of Komorowski and
Tomczak-Jaegermann, this gives a positive answer to Banach's problem. We
then generalize the Ramsey-theoretic result and deduce a further dichotomy
for Banach spaces with an unconditional basis.
Archive classification: Functional Analysis
Mathematics Subject Classification: 46B20 (Primary) 03E02, 03E15, 05D10,
46B03 (Secondary)
Citation: Ann. of Math. (2), Vol. 156 (2002), no. 3, 797--833
Remarks: 37 pages, published version
The source file(s), ArxivGowers.tex: 109202 bytes, amltd2004.sty:
33983 bytes, is(are) stored in gzipped form as 0501105.tar.gz with size
42kb. The corresponding postcript file has gzipped size 112kb.
Submitted from: wtg10 at dpmms.cam.ac.uk
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/math.FA/0501105
or
http://arXiv.org/abs/math.FA/0501105
or by email in unzipped form by transmitting an empty message with
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This is an announcement for the paper "On the operator space UMD property
for noncommutative Lp-spaces" by Magdalena Musat.
Abstract: We study the operator space UMD property, introduced by
Pisier in the context of noncommutative vector-valued Lp-spaces. It is
unknown whether the property is independent of p in this setting. We
prove that for 1<p,q<\infty, the Schatten q-classes Sq are OUMDp. The
proof relies on properties of the Haagerup tensor product and complex
interpolation. Using ultraproduct techniques, we extend this result to
a large class of noncommutative Lq-spaces. Namely, we show that if M
is a QWEP von Neumann algebra (i.e., a quotient of a C^*-algebra with
Lance's weak expectation property) equipped with a normal, faithful
tracial state \tau, then Lq(M,\tau) is OUMDp for 1<p,q<\infty.
Archive classification: Operator Algebras; Functional Analysis; Probability
Mathematics Subject Classification: 46L52, 47L25 (Primary) 60G46
(Secondary)
Remarks: 30 pages
The source file(s), OUMDLP.TEX: 120786 bytes, is(are) stored in gzipped
form as 0501033.gz with size 33kb. The corresponding postcript file has
gzipped size 135kb.
Submitted from: mmusat(a)math.ucsd.edu
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/math.OA/0501033
or
http://arXiv.org/abs/math.OA/0501033
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This is an announcement for the paper "Some research perspectives in
nonlinear functional analysis" by Biagio Ricceri.
Abstract: The object of this lecture is to propose a series of conjectures
and problems in different fields of analysis. They have been formulated
with the aim of introducing some innovative methods in the study of
classical topics, as open mappings, fixed points, critical points,
global minima, control theory.
Archive classification: Functional Analysis
Mathematics Subject Classification: 46N10, 47H10
Citation: Semin. Fixed Point Theory Cluj-Napoca 3, 99-110 (2002)
Remarks: 13 pages
The source file(s), idec-62.tex: 26131 bytes, is(are) stored in gzipped
form as 0412564.gz with size 8kb. The corresponding postcript file has
gzipped size 42kb.
Submitted from: elliott(a)mail.mathatlas.yorku.ca
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/math.FA/0412564
or
http://arXiv.org/abs/math.FA/0412564
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This is an announcement for the paper "Covering dimension and nonlinear
equations" by Biagio Ricceri.
Abstract: Theorem: Let X and Y be two Banach spaces, Phi: X to Y a
continuous, linear, surjective operator, and Psi: X to Y a completely
continuous operator with bounded range. Then, one has dim{x in X :
Phi(x)=Psi(x)} >= dim(Phi^{-1}(0)). Here dim denotes the covering
dimension.
Archive classification: Functional Analysis
Mathematics Subject Classification: 47J05, 47H10
Citation: RIMS Kokyuroku 1031, 97-100 (1998)
Remarks: 3 pages
The source file(s), paam-15.tex: 7189 bytes, is(are) stored in gzipped
form as 0412563.gz with size 3kb. The corresponding postcript file has
gzipped size 26kb.
Submitted from: elliott(a)mail.mathatlas.yorku.ca
The paper may be downloaded from the archive by web browser from URL
http://front.math.ucdavis.edu/math.FA/0412563
or
http://arXiv.org/abs/math.FA/0412563
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