Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id PAA15986; Mon, 1 Jan 2001 15:09:08 -0600 Date: Mon, 1 Jan 2001 15:09:08 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200101012109.PAA15986 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at math.okstate.edu Subject: Abstract of a paper by Jesus Araujo Status: R
This is an announcement for the paper "Automatic continuity and weighted composition operators between spaces of vector-valued differentiable functions" by Jesus Araujo. Abstract: It is proved that every linear biseparating map between spaces of vector-valued differentiable functions is a weighted composition map. As a consequence, such a map is always continuous. Archive classification: Functional Analysis Mathematics Subject Classification: 47B33 (Primary) 46H40, 47B38, 46E40, 46E25 (Secondary) Remarks: 25 pages (AMS LaTeX). No figures The source file(s), deriv35.TEX: 84994 bytes, is(are) stored in gzipped form as 0012205.gz with size 23kb. The corresponding postcript file has gzipped size 98kb. Submitted from: araujoj at unican.es The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0012205 or http://arXiv.org/abs/math.FA/0012205 or by email in unzipped form by transmitting an empty message with subject line uget 0012205 or in gzipped form by using subject line get 0012205 to: math at arXiv.org.
Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (IDENT:majordomo at mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with ESMTP id QAA18708 for <alspach at ms417l.math.okstate.edu>; Sat, 6 Jan 2001 16:11:04 -0600 Received: (from majordomo at localhost) by mail.math.okstate.edu (8.8.7/8.8.7) id QAA19920 for banach-list; Sat, 6 Jan 2001 16:09:51 -0600 X-Authentication-Warning: mail.math.okstate.edu: majordomo set sender to owner-banach at mail.math.okstate.edu using -f Received: (from mail at localhost) by mail.math.okstate.edu (8.8.7/8.8.7) id QAA19916 for <banach at mail.math.okstate.edu>; Sat, 6 Jan 2001 16:09:49 -0600 Received: from ms417l.math.okstate.edu(139.78.112.67) by mail.math.okstate.edu via smap (V2.1) id xma019914; Sat, 6 Jan 01 16:09:30 -0600 Received: from ms417l.math.okstate.edu (IDENT:alspach at localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with ESMTP id QAA18685 for <banach at math.okstate.edu>; Sat, 6 Jan 2001 16:07:32 -0600 Message-Id: <200101062207.QAA18685 at ms417l.math.okstate.edu> To: banach at math.okstate.edu Subject: Abstract of a paper by Mary Beth Ruskai, Stanislaw Szarek, and Elisabeth Werner Date: Sat, 06 Jan 2001 16:07:32 -0600 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
This is an announcement for the paper "An analysis of completely-positive trace-preserving maps on 2x2 matrices" by Mary Beth Ruskai, Stanislaw Szarek, and Elisabeth Werner. Abstract: We give a useful new characterization of the set of all completely positive, trace-preserving (i.e., stochastic) maps from 2x2 matrices to 2x2 matrices. These conditions allow one to easily check any trace-preserving map for complete positivity. We also determine explicitly all extreme points of this set, and give a useful parameterization after reduction to a certain canonical form. This allows a detailed examination of an important class of non-unital extreme points which can be characterized as having exactly two images on the Bloch sphere. We also discuss a number of related issues about the images and the geometry of the set of stochastic maps, and show that any stochastic map on 2x2 matrices can be written as a convex combination of two "generalized" extreme points. Archive classification: Quantum Physics; Mathematical Physics; Operator Algebras Remarks: A significantly expanded version of quant-ph/0005004 with full proofs and some additional results. 34 pages, 3 figures The source file(s), extpts6dec.tex, fig2-6-gray.ps, tetra7.ps, touchellipse5.ps, is(are) stored in gzipped form as quant-ph/0101003.tar.gz with size 131K. The corresponding postcript file has gzipped size 211K. Submitted from: bruskai at cs.uml.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/quant-ph/0101003 or http://arXiv.org/abs/quant-ph/0101003 or by email in unzipped form by transmitting an empty message with subject line uget /0101003 or in gzipped form by using subject line get /0101003 to: math at arXiv.org. ****Correction***** to:quant-ph at arXiv.org. *******************
Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (IDENT:majordomo at mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with ESMTP id LAA00355 for <alspach at ms417l.math.okstate.edu>; Tue, 16 Jan 2001 11:10:12 -0600 Received: (from majordomo at localhost) by mail.math.okstate.edu (8.8.7/8.8.7) id KAA13387 for banach-list; Tue, 16 Jan 2001 10:43:22 -0600 X-Authentication-Warning: mail.math.okstate.edu: majordomo set sender to owner-banach at mail.math.okstate.edu using -f Received: (from mail at localhost) by mail.math.okstate.edu (8.8.7/8.8.7) id KAA13383 for <banach at mail.math.okstate.edu>; Tue, 16 Jan 2001 10:43:17 -0600 Received: from ms417l.math.okstate.edu(139.78.112.67) by mail.math.okstate.edu via smap (V2.1) id xma013377; Tue, 16 Jan 01 10:42:56 -0600 Received: from ms417l.math.okstate.edu (IDENT:alspach at localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with ESMTP id KAA32605 for <banach at math.okstate.edu>; Tue, 16 Jan 2001 10:55:57 -0600 Message-Id: <200101161655.KAA32605 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.0.3 To: banach at math.okstate.edu Reply-to: kaminska anna <kaminska at memphis.edu> Subject: Conference at the University of Memphis Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Tue, 16 Jan 2001 10:55:57 -0600 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
October 5-9, 2001, Conference: "Trends in Banach Spaces and Operator Theory" The University of Memphis, Memphis, Tennessee. Sponsored by: National Science Foundation, The University of Memphis, The University of Mississippi. Organizing Committee: Jim Jamison, Anna Kami\'nska, Pei-Kee Lin (Univ. of Memphis), Przemo Kranz (Univ. of Mississippi). Principal Speakers: Yuri Abramovich (Indiana University-Purdue in Indianapolis), Sheldon Axler (San Francisco State University), John B. Conway (University of Tennessee in Knoxville), Carl C.Cowen (Purdue University), Nigel Kalton (University of Missouri in Columbia), Barbara MacCluer (University of Virginia in Charlottesville), Edward W. Odell (The University of Texas at Austin), Aleksander Pe{\l}czy\'nski (Polish Academy of Sciences in Warsaw, Poland), Gilles Pisier (Universit\'e de Paris VI, Texas A\&M University), Thomas Berthold Schlumprecht (Texas A\&M University in College Station), Nicole Tomczak-Jaegermann (University of Alberta in Edmonton, Canada). Topics: Variety of topics in Banach Spaces and Operator Theory, including: Isomorphic and isometric theory of Banach spaces, Banach lattices, Interpolation theory, Banach and Hilbert spaces of analytic functions, Spaces of measurable functions, The geometry of finite- and infinite-dimensional convex bodies, $C^*$-algebras, Linear spaces and algebras of operators, Weighted-composition, Hankel and Toeplitz operators, Normal and subnormal operators on Hilbert spaces. Information: The principal speakers will deliver one hour plenary lectures. Twenty minute contributed talks will be organized in parallel sessions. The pre-registration deadline is 1 April 2001. Partial funding for advanced graduate students and beginning researchers may be available through the organizers. For further information on the conference organization, registration, location, lodging, submission of abstracts and other details, visit the conference web site at http://www.msci.memphis.edu/banachconf.html.
Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (IDENT:majordomo at mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with ESMTP id NAA04586 for <alspach at ms417l.math.okstate.edu>; Fri, 19 Jan 2001 13:44:18 -0600 Received: (from majordomo at localhost) by mail.math.okstate.edu (8.8.7/8.8.7) id NAA08648 for banach-list; Fri, 19 Jan 2001 13:26:18 -0600 X-Authentication-Warning: mail.math.okstate.edu: majordomo set sender to owner-banach at mail.math.okstate.edu using -f Received: (from mail at localhost) by mail.math.okstate.edu (8.8.7/8.8.7) id NAA08640 for <banach at mail.math.okstate.edu>; Fri, 19 Jan 2001 13:26:13 -0600 Received: from ms417l.math.okstate.edu(139.78.112.67) by mail.math.okstate.edu via smap (V2.1) id xma008636; Fri, 19 Jan 01 13:25:55 -0600 Received: from ms417l.math.okstate.edu (IDENT:alspach at localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with ESMTP id NAA04574 for <banach at math.okstate.edu>; Fri, 19 Jan 2001 13:39:04 -0600 Message-Id: <200101191939.NAA04574 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.0.3 To: banach at math.okstate.edu Subject: Book by D. Fremlin Reply-to: Fremlin D H <fremdh at essex.ac.uk> Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Fri, 19 Jan 2001 13:39:04 -0600 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
I am glad to announce (a little belatedly) that my book Measure Theory: Volume 1, "The irreducible minimum" is now available; for details see www.essex.ac.uk/maths/staff/fremlin/mt.htm David Fremlin
From alspach Wed Jan 31 14:50:54 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id OAA15758; Wed, 31 Jan 2001 14:50:54 -0600 Date: Wed, 31 Jan 2001 14:50:54 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200101312050.OAA15758 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at math.okstate.edu Subject: Abstract of a paper by Frank Oertel Status: R
This is an announcement for the paper "The principle of local reflexivity for operator ideals and its implications" by Frank Oertel. Abstract: We present a survey of past research activities and current results in constructing a mathematical framework describing the principle of local reflexivity for operator ideals and reveal further applications involving operator ideal products consisting of operators which factor through a Hilbert space. Archive classification: Functional Analysis Mathematics Subject Classification: 46M05; 47D50; 47A80 The source file(s), pp6bs.tex: 45395 bytes, is(are) stored in gzipped form as 0101213.gz with size 12kb. The corresponding postcript file has gzipped size 65kb. Submitted from: frank.oertel at freesurf.ch The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0101213 or http://arXiv.org/abs/math.FA/0101213 or by email in unzipped form by transmitting an empty message with subject line uget 0101213 or in gzipped form by using subject line get 0101213 to: math at arXiv.org.
From alspach Wed Jan 31 14:52:12 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id OAA15804; Wed, 31 Jan 2001 14:52:12 -0600 Date: Wed, 31 Jan 2001 14:52:12 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200101312052.OAA15804 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at math.okstate.edu Subject: Abstract of a paper by Jesus Araujo and Juan J. Font Status: R
This is an announcement for the paper "Isometric shifts and metric spaces" by Jesus Araujo and Juan J. Font. Abstract: Let M be a complete metric space. It is proved that if the space or scalar-valued bounded continuous functions on M admits an isometric shift, then M is separable. Archive classification: Functional Analysis; General Topology Mathematics Subject Classification: 47B38 (Primary) 54D65, 46J10 (Secondary) Remarks: 10 pages, LaTeX, no figures The source file(s), separ8.TEX: 26897 bytes, is(are) stored in gzipped form as 0101199.gz with size 9kb. The corresponding postcript file has gzipped size 49kb. Submitted from: araujoj at unican.es The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0101199 or http://arXiv.org/abs/math.FA/0101199 or by email in unzipped form by transmitting an empty message with subject line uget 0101199 or in gzipped form by using subject line get 0101199 to: math at arXiv.org.
Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Wed, 31 Jan 2001 15:01:34 -0600 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (IDENT:qmailr at mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with SMTP id PAA16565 for <alspach at ms417l.math.okstate.edu>; Wed, 31 Jan 2001 15:01:34 -0600 Received: (qmail 5208 invoked by uid 3926); 31 Jan 2001 20:46:00 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 21176 invoked by alias); 31 Jan 2001 20:45:58 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 11874 invoked by uid 101); 31 Jan 2001 20:45:58 -0000 Received: (qmail 11551 invoked from network); 31 Jan 2001 20:45:55 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 31 Jan 2001 20:45:54 -0000 Received: from ms417l.math.okstate.edu (IDENT:root at ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id OAA06248 for <banach at mail.math.okstate.edu>; Wed, 31 Jan 2001 14:44:57 -0600 Received: from ms417l.math.okstate.edu (IDENT:alspach at localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with ESMTP id OAA16543 for <banach at mail.math.okstate.edu>; Wed, 31 Jan 2001 14:58:14 -0600 Message-Id: <200101312058.OAA16543 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.0.3 To: banach at mail.math.okstate.edu Subject: A Note on Banach Space in the Next 100 years - Doctorow Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Wed, 31 Jan 2001 14:58:14 -0600 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
From: Osher Doctorow, Ph.D. osher at ix.netcom.com, Thurs. Jan. 19, 2001 3:18PM My recent paper, "Magnetic monopoles, massive neutrinos, and gravitation via logical-experimental unification theory (LEUT) and Kursunuglu's theory," pages 89-97 of the volume Quantum Gravity, Generalized Theory of Gravitation, and Superstring Theory-Based Unification, Editors B. N. Kursunuglu (Ph.D. Cambridge University under P. Dirac), S. L. Mintz, and A. Perlmutter, Kluwer Academic/Plenum: New York 2000, discusses the use of non-Hilbert Banach Space (BS for short) in logic-based probability (LBP), a combination of probability and the set/event analogues of logical propositions, and the physics topics mentioned in the title(s). In my opinion, this direction of research will accelerate in the next 100 years, partly because more and more things are going wrong with Hilbert Space (HS for short) as the major mathematical physics subcategory of Banach Space. Much more detail can be found at http://www.logic.univie.ac.at, Institute for Logic of the University of Vienna (select ABSTRACTS, then select BY AUTHOR, then select my name), where the abstracts are sufficiently detailed to enable understanding of many basic concepts. A. Bohm and colleagues at the University of Texas Austin in their numerous publications of the last 10 years have already extended Hilbert Space to Rigged Hilbert Space, Lattices of Hilbert and Banach Spaces, etc., because of numerous failures of the facts in quantum theory to correspond to traditional HS, although they somewhat conservatively refer to much of their work as simply extending the HS idea. Another major theorist who is using non-Hilbert BS as well as generalized information and even generalized quantum theory beyond observer/measurement dependence (the latter because astrophysics/cosmology of the early universe is observer/measurement independent so to speak) is Professor J. B. Hartle (UC Santa Barbara), "Generalized quantum theory and black hole evaporation," pages 433-448 of the volume Black Holes and High Energy Astrophysics, Editors H. Sato and N. Sugiyama (Kyoto University), Universal Academy Press: Tokyo 1998. Those mathematical physicists familiar with S. Carlip's (2+1)-dimensional Quantum Gravity (1996 or 1997) and the papers on which it is based will recognize in Hartle's paper an attempted solution of the "problem of time," which is especially difficult in relationship to black holes. Hartle follows Feynmann's and (even earlier) Minkowski's viewpoint that (quantum and/or relativity) theory needs to be reformulated in 4-dimensional terms rather than 3+1 dimensional (3 spatial dimensions with time representing an evolution between the essential foci which are spatial slices ). One of Hartle's remarkable findings (at least tentatively) is that information is not lost in black hole evaporation but is distributed about 4-dimensional spacetime. Hartle in fact abandons a second frequent correlate of HS theory, namely, the state vector description because of its dependence on 3+1 dimensional viewpoint and so on. I only have room enough here to mention that LBP prefers non-Hilbert BS for somewhat different reasons, although the ideas tend to converge with Bohm's and Hartle's. LBP is characterized by "follow the logic" and "follow the probability," instead of the usual legal principle of "follow the money" or other principles. Set/event analogues of logical propositions and operations are explicitly used in all the equations and inequalities of LBP, which keeps explicit track of the logic (not just in the proofs as with non-LBP methods). The principles of following the logic and probability lead to lack of tolerance for anomalies and paradoxes, and that is the trouble with HS as opposed to non-HS Banach Space. Nobel Laureate S. Weinberg of University of Texas Austin moved from Harvard/MIT to Austin and moved from his own invention effective gauge quantum field theory to string theory for a similar reason (that is, his refusal to tolerate quantum field theory anomalies and paradoxes). He and P. Dirac (whom Hartle cites also) are in my opinion the two greatest creative geniuses in mathematical physics of the last 40 years. With the new results on accelerating universe, superluminal light speeds, varying cosmological constants, and so on in physics/astrophysics/cosmology, and the generalization of general relativity and quantum gravity theory through Clifford Algebra/Geometry and string theory and variants of (2+1)-dimensional quantum gravity and Kursunuglu/Dirac/Einstein combined theories, not to mention the Israeli school pioneering of Benyamini and Lindenstrauss in geometric nonlinear functional analysis of non-Hilbert and Hilbert BS (2000, etc.), I think that non-Hilbert Banach Space looks very good in the next 100 years. Osher Doctorow Doctorow Consultants, Ventura College, West Los Angeles College, etc.
Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Thu, 01 Feb 2001 08:42:06 -0600 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (IDENT:qmailr at mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with SMTP id IAA25957 for <alspach at ms417l.math.okstate.edu>; Thu, 1 Feb 2001 08:42:05 -0600 Received: (qmail 12723 invoked by uid 3926); 1 Feb 2001 14:27:12 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 20753 invoked by alias); 1 Feb 2001 14:27:11 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 32547 invoked by uid 101); 1 Feb 2001 14:27:11 -0000 Received: (qmail 13454 invoked from network); 1 Feb 2001 14:27:08 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 1 Feb 2001 14:27:08 -0000 Received: from ms417l.math.okstate.edu (IDENT:root at ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id IAA15899 for <BANACH at mail.MATH.OKSTATE.EDU>; Thu, 1 Feb 2001 08:26:14 -0600 Received: from ms417l.math.okstate.edu (IDENT:alspach at localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with ESMTP id IAA25937 for <BANACH at mail.MATH.OKSTATE.EDU>; Thu, 1 Feb 2001 08:39:38 -0600 Message-Id: <200102011439.IAA25937 at ms417l.math.okstate.edu> Reply-to: GRAHAM ELLIS <0002319S at bodkin.nuigalway.ie> Subject: Analysis Post at NUI Galway To: BANACH at mail.math.okstate.edu Date: Thu, 01 Feb 2001 08:39:38 -0600 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
Mathematics Post at NUI Galway ============================== Junior Lectureship in Mathematics ================================= Applications are invited for the above full-time permanent post of Junior Lectureship in Mathematics. In the filling of this position preference may be given to persons with a background in Analysis. At present the Department runs full degree programmes in the Arts and Science Faculties and is a major contributor to the denominated degree in Computing/Mathematical Science and to the degree programme in Financial Mathematics and Economics. The post-graduate school has active Masters' and Ph.D. programmes. Closing date: 9th March 2001 Further details from: Professor Martin Newell, Head of Mathematics, National University of Ireland, Galway e-mail: martin.newell at nuigalway.ie
Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Tue, 30 Jan 2001 23:32:28 -0600 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (IDENT:qmailr at mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with SMTP id XAA08260 for <alspach at ms417l.math.okstate.edu>; Tue, 30 Jan 2001 23:32:27 -0600 Received: (qmail 29045 invoked by uid 3926); 31 Jan 2001 05:17:37 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 13870 invoked by alias); 31 Jan 2001 05:17:36 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 17095 invoked by uid 101); 31 Jan 2001 05:17:35 -0000 Received: (qmail 27154 invoked from network); 31 Jan 2001 05:17:33 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 31 Jan 2001 05:17:33 -0000 Received: from ms417l.math.okstate.edu (IDENT:root at ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id XAA30802 for <banach at mail.math.okstate.edu>; Tue, 30 Jan 2001 23:16:33 -0600 Received: from ms417l.math.okstate.edu (IDENT:alspach at localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with ESMTP id XAA08220 for <banach at mail.math.okstate.edu>; Tue, 30 Jan 2001 23:29:44 -0600 Message-Id: <200101310529.XAA08220 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.0.3 To: banach at mail.math.okstate.edu Subject: Blacklist Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Tue, 30 Jan 2001 23:29:44 -0600 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
Dear Subscribers, For the past few weeks some of you have not received messages from the Banach list because your mail system refuses mail from certain sites based on a blacklist (http://mail-abuse.org/rbl/). The mail server here was blacklisted. It has been completely reconfigured and at least for the time being is no longer blacklisted as far as I know. Four messages have been sent out in January. If you did not receive them check the web page http://www.math.okstate.edu/~alspach/banach/2001sub.html Dale Alspach
From alspach Thu Feb 1 14:45:31 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id OAA29050; Thu, 1 Feb 2001 14:45:31 -0600 Date: Thu, 1 Feb 2001 14:45:31 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200102012045.OAA29050 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by S. J. Dilworth Ralph Howard James W. Roberts Status: R
This is an announcement for the paper "A general theory of almost convex functions" by S. J. Dilworth, Ralph Howard, and James W. Roberts. Abstract: Let $\Delta_m$ be the standard $m$-dimensional simplex of non-negative $m+1$ tuples that sum to unity and let $S$ be a nonempty subset of $\Delta_m$. A real valued function $h$ defined on a convex subset of a real vector space is $S$-almost convex iff for all $(t_0,...,t_m)\in S$ and $x_0,...,x_m\in C$ the inequality h(t_0 x_0+ ... +t_m x_m)\leq 1+ t_0 h(x_0)+ ... +t_m h(x_m) holds. A detailed study of the properties of $S$-almost convex functions is made, including the constriction of the extremal (i.e. pointwise largest bounded) $S$-almost convex function on simplices that vanishes on the vertices. In the special case that $S$ is the barycenter of $\Delta_m$ very explicit formulas are given for the extremal function and its maximum. This is of interest as the extremal function and its maximum give the best constants in various geometric and analytic inequalities and theorems. Archive classification: Functional Analysis Mathematics Subject Classification: 26B25 52A27 (primary), 39B72 41A44 51M16 52A21 52A4 (secondary) Remarks: 40 pages with 5 postscript figures. See also http://www.math.sc.edu/~howard/ The source file(s), E10.ps: 91927 bytes, E3.ps: 103053 bytes, E6.ps: 108109 bytes, H10.ps: 30773 bytes, H3.ps: 36544 bytes, almostconvex.tex: 93332 bytes, is(are) stored in gzipped form as 0101262.tar.gz with size 61kb. The corresponding postcript file has gzipped size 164kb. Submitted from: howard at math.sc.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0101262 or http://arXiv.org/abs/math.FA/0101262 or by email in unzipped form by transmitting an empty message with subject line uget 0101262 or in gzipped form by using subject line get 0101262 to: math at arXiv.org.
From alspach Fri Feb 2 10:15:58 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id KAA07583; Fri, 2 Feb 2001 10:15:58 -0600 Date: Fri, 2 Feb 2001 10:15:58 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200102021615.KAA07583 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by George Androulakis and Thomas Schlumprecht Status: RO
This is an announcement for the paper "Strictly singular, non-compact operators on Gowers' and Maurey's space" by George Androulakis and Thomas Schlumprecht. Abstract: We construct a strictly singular non-compact operator on Gowers' and Maurey's space $GM$. Archive classification: Functional Analysis Mathematics Subject Classification: 46B28, 46B20, 46B03 The source file(s), ssnoncpt.tex: 63306 bytes, is(are) stored in gzipped form as 0102008.gz with size 19kb. The corresponding postcript file has gzipped size 99kb. Submitted from: giorgis at math.sc.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0102008 or http://arXiv.org/abs/math.FA/0102008 or by email in unzipped form by transmitting an empty message with subject line uget 0102008 or in gzipped form by using subject line get 0102008 to: math at arXiv.org.
Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Tue, 06 Feb 2001 08:43:24 -0600 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (IDENT:qmailr at mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with SMTP id IAA19811 for <alspach at ms417l.math.okstate.edu>; Tue, 6 Feb 2001 08:43:24 -0600 Received: (qmail 17564 invoked by uid 3926); 6 Feb 2001 14:28:15 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 9652 invoked by alias); 6 Feb 2001 14:28:15 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 10304 invoked by uid 101); 6 Feb 2001 14:28:14 -0000 Received: (qmail 3784 invoked from network); 6 Feb 2001 14:28:12 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 6 Feb 2001 14:28:12 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id IAA00891 for <banach at mail.math.okstate.edu>; Tue, 6 Feb 2001 08:26:23 -0600 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with ESMTP id IAA19798 for <banach at mail.math.okstate.edu>; Tue, 6 Feb 2001 08:40:01 -0600 Message-Id: <200102061440.IAA19798 at ms417l.math.okstate.edu> To: banach at mail.math.okstate.edu Subject: Paseky School Second Announcement Reply-to: "VACLAV ZIZLER" <ZIZLER at MATH.CAS.CZ> Date: Tue, 06 Feb 2001 08:39:31 -0600 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
Spring School on Analysis Second Announcement We are pleased to announce that 2001 Spring School, which will be organized by the Faculty of Mathematics and Physics, Charles University, Prague will be held at Paseky nad Jizerou, April 15 - 21, 2001. The village of Paseky lies on the slopes of the Krkonose Mountains, in North Bohemia. Lodging is organized in double and tripple bedrooms in a chalet. There are excellent conditions for sport activities: walking trips in the vicinity, mini-golf, fitness centre and sauna. The program will consist of the series of lectures provided by the following speakers: Yoav Benyamini: to be announced e-mail: yoavb at tx.technion.ac.il Gilles Lancien : "Szlenk indices. Applications to renorming theory and to the non linear classification of Banach spaces." e-mail: gilles.lancien at math.univ-fcomte.fr Joram Lindenstrauss: "Frechet differentiability of Lipschitz functions." e-mail: joram at math.huji.ac.il Gideon Schechtman: "Non-linear quotient mappings between Banach spaces." e-mail: gideon at wisdom.weizmann.ac.il The conference fee is 340 US dollars. The organizers will provide financial support to a limited number of students. A special bus from Prague to Paseky and back is booked for the beginning and for the end of the Spring School. The bus from Prague will depart on April 15, 2001 at 4 pm from Prague. Bus from Paseky will depart on April 21, 2001 at 9 am and will be getting to Prague at 11.30 am. Up-to-date information about the school can be found on URL: http://www.karlin.mff.cuni.cz/katedry/kma/ss In case of your interest in the school, please kindly contact the organizers at the address given below. We look forward to meeting you in the Czech Republic. Jaroslav Lukes, Jan Rychtar Mailing address: Katedra matematicke analyzy Matematicko-fyzikalni fakulta UK Sokolovska 83, 186 75 Praha 8 Czech Republic Phone/Fax: +420 - 2 - 232 3390 E-mail: paseky at karlin.mff.cuni.cz
From alspach Wed Feb 21 13:35:31 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id NAA03817; Wed, 21 Feb 2001 13:35:31 -0600 Date: Wed, 21 Feb 2001 13:35:31 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200102211935.NAA03817 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Stefan Neuwirth Status: R
This is an announcement for the paper "Cycles and 1-unconditional matrices" by Stefan Neuwirth. Abstract: We characterize the 1-unconditional subsequences of the canonical basis e_rc of elementary matrices in the Schatten class S^p. The set of couples (r,c) must be the set of edges of a bipartite graph with girth p+2 if p is an even integer, and without cycles at all if p is a positive real number that is not an even integer. Archive classification: Functional Analysis; Combinatorics Mathematics Subject Classification: 47B10; 43A46; 05C38 Remarks: 11 pages The source file(s), one.tex: 34961 bytes, is(are) stored in gzipped form as 0102146.gz with size 12kb. The corresponding postcript file has gzipped size 53kb. Submitted from: neuwirth at math.univ-fcomte.fr The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0102146 or http://arXiv.org/abs/math.FA/0102146 or by email in unzipped form by transmitting an empty message with subject line uget 0102146 or in gzipped form by using subject line get 0102146 to: math at arXiv.org.
From alspach Fri Feb 23 11:39:43 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id LAA01524; Fri, 23 Feb 2001 11:39:43 -0600 Date: Fri, 23 Feb 2001 11:39:43 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200102231739.LAA01524 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Denny H. Leung and Wee-Kee Tang Status: R
This is an announcement for the paper "The $\ell^{1}$-index of Tsirelson type spaces" by Denny H. Leung and Wee-Kee Tang. Abstract: If \alpha and \beta are countable ordinals such that \beta\neq 0, denote by $\overset{_{\sim}}{T}_{\alpha,\beta}$ the completion of $c_{00}$ with respect to the implicitly defined norm \[ \Vert x\Vert=\max\{\Vert x\Vert_{c_{0}},\frac{1}{2}\sup\sum_{i=1}^{j}\Vert E_{i}x\Vert\}, \] where the supremum is taken over all finite subsets E_{1},...,E_{j} of $\mathbb{N}$ such that $E_{1}<...<E_{j}$ and $\{\min E_{1},...,\min E_{j}\}\in\mbox{$\mathcal{S}$}_{\beta}$. It is shown that the Bourgain $\ell^{1}$-index of \overset{_{\sim}}{T}_{\alpha,\beta}\ is \omega ^{\alpha+\beta\cdot\omega}. In particular, if $\omega_{1}>\alpha =\omega^{\alpha_{1}}\cdot m_{1}+...+\omega^{\alpha_{n}}\cdot m_{n}$ in Cantor normal form and \alpha_{n} is not a limit ordinal, then there exists a Banach space whose \ell^{1}-index is \omega^{\alpha}. Archive classification: Functional Analysis The source file(s), DLeungWTang.tex: 48264 bytes, is(are) stored in gzipped form as 0102175.gz with size 12kb. The corresponding postcript file has gzipped size 63kb. Submitted from: wktang at nie.edu.sg The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0102175 or http://arXiv.org/abs/math.FA/0102175 or by email in unzipped form by transmitting an empty message with subject line uget 0102175 or in gzipped form by using subject line get 0102175 to: math at arXiv.org.
From alspach Wed Feb 28 08:15:04 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id IAA10126; Wed, 28 Feb 2001 08:15:04 -0600 Date: Wed, 28 Feb 2001 08:15:04 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200102281415.IAA10126 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Peter G. Casazza and Niels J. Nielsen Status: R
This is an announcement for the paper "A Banach space with a symmetric basis which is of weak cotype 2 but not of cotype 2" by Peter G. Casazza and Niels J. Nielsen. Abstract: We prove that the symmetric convexified Tsirelson space is of weak cotype 2 but not of cotype 2. Archive classification: Functional Analysis Mathematics Subject Classification: 46B03; 46B07 The source file(s), convsymmtsirelson.tex: 33987 bytes, is(are) stored in gzipped form as 0102212.gz with size 11kb. The corresponding postcript file has gzipped size 48kb. Submitted from: njn at imada.sdu.dk The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0102212 or http://arXiv.org/abs/math.FA/0102212 or by email in unzipped form by transmitting an empty message with subject line uget 0102212 or in gzipped form by using subject line get 0102212 to: math at arXiv.org.
From alspach Wed Feb 28 08:26:37 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id IAA10185; Wed, 28 Feb 2001 08:26:37 -0600 Date: Wed, 28 Feb 2001 08:26:37 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200102281426.IAA10185 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Asma Harcharras, Stefan Neuwirth and Krzysztof Oleszkiewicz Status: R
This is an announcement for the paper "Lacunary matrices" by Asma Harcharras, Stefan Neuwirth and Krzysztof Oleszkiewicz. Abstract: We study unconditional subsequences of the canonical basis e_rc of elementary matrices in the Schatten class S^p. They form the matrix counterpart to Rudin's Lambda(p) sets of integers in Fourier analysis. In the case of p an even integer, we find a sufficient condition in terms of trails on a bipartite graph. We also establish an optimal density condition and present a random construction of bipartite graphs. As a byproduct, we get a new proof for a theorem of Erdos on circuits in graphs. Archive classification: Functional Analysis; Combinatorics Mathematics Subject Classification: 47B10, 43A46, 05C38, 05C80, 46B15 Remarks: 14 pages The source file(s), iumj.tex: 49276 bytes, is(are) stored in gzipped form as 0102211.gz with size 17kb. The corresponding postcript file has gzipped size 66kb. Submitted from: neuwirth at math.univ-fcomte.fr The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0102211 or http://arXiv.org/abs/math.FA/0102211 or by email in unzipped form by transmitting an empty message with subject line uget 0102211 or in gzipped form by using subject line get 0102211 to: math at arXiv.org.
Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Thu, 01 Mar 2001 08:55:42 -0600 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with SMTP id IAA21471 for <alspach at ms417l.math.okstate.edu>; Thu, 1 Mar 2001 08:55:42 -0600 Received: (qmail 14394 invoked by uid 3926); 1 Mar 2001 14:46:45 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 23827 invoked by alias); 1 Mar 2001 14:46:44 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 22768 invoked by uid 101); 1 Mar 2001 14:46:43 -0000 Received: (qmail 28935 invoked from network); 1 Mar 2001 14:46:41 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 1 Mar 2001 14:46:41 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id IAA15175 for <banach at mail.math.okstate.edu>; Thu, 1 Mar 2001 08:46:51 -0600 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id IAA21440 for <banach at mail.math.okstate.edu>; Thu, 1 Mar 2001 08:52:12 -0600 Message-Id: <200103011452.IAA21440 at ms417l.math.okstate.edu> To: banach at mail.math.okstate.edu Reply-to: Johan Swart <swart at mcs.kent.edu> Subject: Vacant positions: University of Pretoria Date: Thu, 01 Mar 2001 08:52:12 -0600 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
DEPARTMENT OF MATHEMATICS AND APPLIED MATHEMATICS University of Pretoria, South Africa The Department of Mathematics and Applied Mathematics has three vacant positions and invites applications for a position as Lecturer, Senior Lecturer, Associate Professor or Full Professor, rank depending on qualifications. The positions can be tenure track, contract position for a three year period, visiting or for post docs. The Department will consider applicants whose research interest fall within the following research areas: Abstract analysis, operator theory, discrete mathematics, partial differential equations and their numerical analysis, stochastic processes and financial mathematics. Abstract analysis include functional analysis, Banach spaces and related fields. Minimum requirements: Professor / Associate Professor / Senior Lecturer: A PhD in Mathematics or a closely related field and proven research output. Lecturer: A Masters degree in Mathematics or a closely related field as well as a strong potential in research are required. The successful candidates will lecture in our undergraduate and post-graduate programmes, conduct research and participate in the Department's community service programmes. Deadline: Review of applications will start on 18 April 2001. For more details visit our website at http://www.math.up.ac.za or e-mail: astroh at math.up.ac.za
From alspach Fri Mar 2 12:04:34 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id MAA09962; Fri, 2 Mar 2001 12:04:34 -0600 Date: Fri, 2 Mar 2001 12:04:34 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200103021804.MAA09962 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Julio Bernues and Javier Pascual Status: R
This is an announcement for the paper "On total incomparability of mixed Tsirelson spaces" by Julio Bernues and Javier Pascual. Abstract: We give criteria of total incomparability for certain classes of mixed Tsirelson spaces. We show that spaces of the form $T[(M_k,\theta_k)_{k=1}^{\ell}]$ with index $i(M_k)$ finite are either $c_0$ or $\ell_p$ saturated for some $p$ and we characterize when any two spaces of such a form are totally incomparable in terms of the index $i(M_k)$ and the parameter $\theta_k$. Also, we give sufficient conditions of total incomparability for a particular class of spaces of the form $T[(A_k,\theta_k)_{k=1}^\infty]$ in terms of the asymptotic behaviour of the sequence $\Vert\sum_{i=1}^n e_i\Vert$ where $(e_i)$ is the canonical basis. Archive classification: Functional Analysis Mathematics Subject Classification: 46B03; 46B20 Remarks: 13 pages. To be published in Czech. Math. Jour The source file(s), incomparability.tex: 51981 bytes, is(are) stored in gzipped form as 0103003.gz with size 15kb. The corresponding postcript file has gzipped size 72kb. Submitted from: bernues at posta.unizar.es The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0103003 or http://arXiv.org/abs/math.FA/0103003 or by email in unzipped form by transmitting an empty message with subject line uget 0103003 or in gzipped form by using subject line get 0103003 to: math at arXiv.org.
Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Sat, 17 Mar 2001 12:45:23 -0600 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with SMTP id MAA27484 for <alspach at ms417l.math.okstate.edu>; Sat, 17 Mar 2001 12:45:23 -0600 Received: (qmail 20082 invoked by uid 3926); 17 Mar 2001 18:33:19 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 23658 invoked by alias); 17 Mar 2001 18:33:18 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 29743 invoked by uid 101); 17 Mar 2001 18:33:18 -0000 Received: (qmail 18352 invoked from network); 17 Mar 2001 18:33:15 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 17 Mar 2001 18:33:15 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id MAA07914 for <banach at mail.math.okstate.edu>; Sat, 17 Mar 2001 12:34:44 -0600 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id MAA27457 for <banach at mail.math.okstate.edu>; Sat, 17 Mar 2001 12:42:26 -0600 Message-Id: <200103171842.MAA27457 at ms417l.math.okstate.edu> To: banach at mail.math.okstate.edu Subject: Conference at York Date: Sat, 17 Mar 2001 12:42:26 -0600 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
YORK OPERATOR THEORY DAY April 20, 2001 Dear Colleague, a one-day meeting on Operator Theory with six 45-minute talks will take place at the University of York on April 20, 2001, in Room V/123, Vanbrugh College, University of York. The meeting is supported by the London Mathematical Society. Speakers. - -------- The following speakers have agreed to give a talk: Oscar Blasco, Universtat de Valencia, Spain (visiting York) Gordon Blower, University of Lancaster, UK Isabelle Chalendar, Universite Lyon I (visiting Leeds and York) Nikolai Nikolskii, Universite Bordeaux I, France (visiting Leeds) Carsten Michels, University of Leeds, UK Nicholas Young, University of Newcastle, UK Preliminary Programme. - --------------------- 10.30 - 11.00 Coffee and Registration 11.00 - 11.45 Oscar Blasco, "Vector valued multipliers on Bergman spaces" 11.50 - 12.35 Gordon Blower, "Almost sure weak convergence for the generalized orthogonal ensemble" 12.35 - 14.00 Lunch 14.00 - 14.45 Nikolai Nikolskii, "The current state of things on quotient algebras of the algebra H^\infty" 14.50 - 15.35 Carsten Michels, "Eigenvalue estimates for operators and matrices" 15.35 - 16.05 Coffee & Tea 16.05 - 16.50 Isabelle Chalendar, "On the structure of invariant subspaces for isometric composition operators" 16.55 - 17.40 Nicholas Young, "Function theory and geometry in the symmetrised bidisc" 19.00 Dinner Registration. - ------------ Please register by email (sp23 at york.ac.uk) BEFORE MONDAY, APRIL 9, indicating whether you would like to stay for dinner. There will be a 10 pounds registatration fee (waived for speakers and research students) for coffee and lunch, to be paid on the day. Support for Research Students. - ----------------------------- We can offer limited support with expenses for research students - please contact sp23 at york.ac.uk. Travel, Accomodation & Abstracts. - -------------------------------- Please check the YOTD website http://www-users.york.ac.uk/~spe1/meeting.shtml We hope to see you in York! Simon Eveson Jonathan Partington Sandra Pott
Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Sun, 25 Mar 2001 16:04:03 -0600 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with SMTP id QAA23293 for <alspach at ms417l.math.okstate.edu>; Sun, 25 Mar 2001 16:04:03 -0600 Received: (qmail 14349 invoked by uid 3926); 25 Mar 2001 20:56:47 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 26722 invoked by alias); 25 Mar 2001 20:56:46 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 31220 invoked by uid 101); 25 Mar 2001 20:56:46 -0000 Received: (qmail 19562 invoked from network); 25 Mar 2001 20:56:43 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 25 Mar 2001 20:56:43 -0000 Received: from ms417l.math.okstate.edu (IDENT:root at ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id OAA15221 for <banach at mail.math.okstate.edu>; Sun, 25 Mar 2001 14:55:55 -0600 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id QAA23267 for <banach at mail.math.okstate.edu>; Sun, 25 Mar 2001 16:01:00 -0600 Message-Id: <200103252201.QAA23267 at ms417l.math.okstate.edu> To: banach at mail.math.okstate.edu Subject: Death of Yaki Sternfeld Date: Sun, 25 Mar 2001 16:01:00 -0600 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
The Faculty of Science and Science Education and the Department of Mathematics of the University of Haifa Sadly inform you of the passing away of our dear friend and colleague Professor YAKI STERNFELD Dean and founder of the Faculty of Science and Science Education. Who died on the night of March 23 after a long and cruel illness. Yaki was buried today, in Haifa. His many friends all over the world will always cherish his memory.
From alspach Tue Mar 27 13:05:04 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id NAA09068; Tue, 27 Mar 2001 13:05:04 -0600 Date: Tue, 27 Mar 2001 13:05:04 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200103271905.NAA09068 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by S.A. Avdonin and S.A.Ivanov Status: R
This is an announcement for the paper "Exponential Riesz bases of subspaces and divided differences" by S.A. Avdonin and S.A.Ivanov. Abstract: Linear combinations of exponentials $e^{i\lambda_kt}$ in the case where the distance between some points $\lambda_k$ tends to zero are studied. D. Ullrich has proved the basis property of the divided differences of exponentials in the case when the groups consist of equal number of points all of them are close enough to integers. We have generalized this result for groups with arbitrary number of close points and obtained a full description of Riesz bases of exponential divided differences. The application to a control problem is presented. Archive classification: Functional Analysis Mathematics Subject Classification: 42C15 Remarks: LaTeX, 19 pages The source file(s), Earchiv.tex: 46854 bytes, is(are) stored in gzipped form as 0103160.gz with size 17kb. The corresponding postcript file has gzipped size 76kb. Submitted from: laser at home.rclph.spbu.ru The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0103160 or http://arXiv.org/abs/math.FA/0103160 or by email in unzipped form by transmitting an empty message with subject line uget 0103160 or in gzipped form by using subject line get 0103160 to: math at arXiv.org.
From alspach Thu Apr 12 14:09:20 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id OAA12362; Thu, 12 Apr 2001 14:09:20 -0500 Date: Thu, 12 Apr 2001 14:09:20 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200104121909.OAA12362 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by N.J. Kalton and A.E. Litvak Status: R
This is an announcement for the paper "Quotients of finite-dimensional quasi-normed spaces" by N.J. Kalton and A.E. Litvak. Abstract: We study the existence of cubic quotients of finite-dimensional quasi-normed spaces, that is, quotients well isomorphic to $\ell_{\infty}^k$ for some $k.$ We give two results of this nature. The first guarantees a proportional dimensional cubic quotient when the envelope is cubic; the second gives an estimate for the size of a cubic quotient in terms of a measure of non-convexity of the quasi-norm. Archive classification: Functional Analysis Mathematics Subject Classification: 46B07 Remarks: 13 pages The source file(s), KL5.tex: 31713 bytes, is(are) stored in gzipped form as 0104120.gz with size 11kb. The corresponding postcript file has gzipped size 63kb. Submitted from: nigel at math.missouri.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0104120 or http://arXiv.org/abs/math.FA/0104120 or by email in unzipped form by transmitting an empty message with subject line uget 0104120 or in gzipped form by using subject line get 0104120 to: math at arXiv.org.
From alspach Thu Apr 12 14:10:56 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id OAA12411; Thu, 12 Apr 2001 14:10:56 -0500 Date: Thu, 12 Apr 2001 14:10:56 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200104121910.OAA12411 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Martin At. Stanev Status: R
This is an announcement for the paper "Isometries between weighted uniform spaces" by Martin At. Stanev. Abstract: The linear isometries between weighted Banach spaces of continuous functions are considered. Some of well known theorems on isometries between spaces of continuous functions are proved and stated, but all they are in an appropriate form. In this paper, we present some new results, too, and results that extend some of our PhD(1993year) disertation theorems. We hope this letter will be useful for obtaining some email friendships. Archive classification: General Topology; Functional Analysis Remarks: 20 pages, AMSTeX, Unpublished The source file(s), Weightsub.tex: 59910 bytes, is(are) stored in gzipped form as 0104129.gz with size 16kb. The corresponding postcript file has gzipped size 73kb. Submitted from: stanevm at mail.uctm.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.GN/0104129 or http://arXiv.org/abs/math.GN/0104129 or by email in unzipped form by transmitting an empty message with subject line uget 0104129 or in gzipped form by using subject line get 0104129 to: math at arXiv.org.
From alspach Thu Apr 12 14:12:12 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id OAA12452; Thu, 12 Apr 2001 14:12:12 -0500 Date: Thu, 12 Apr 2001 14:12:12 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200104121912.OAA12452 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by T. Bermudez and N.J. Kalton Status: R
This is an announcement for the paper "The range of operators on von Neumann algebras" by T. Bermudez and N.J. Kalton. Abstract: We prove that for every bounded linear operator $T:X\to X$, where $X$ is a non-reflexive quotient of a von Neumann algebra, the point spectrum of $T^*$ is non-empty (i.e. for some $\lambda\in\mathbb C$ the operator $\lambda I-T$ fails to have dense range.) In particular, and as an application, we obtain that such a space cannot support a topologically transitive operator. Archive classification: Functional Analysis Mathematics Subject Classification: 47A16 Remarks: 8 pages The source file(s), bermkal.tex: 30659 bytes, is(are) stored in gzipped form as 0104119.gz with size 10kb. The corresponding postcript file has gzipped size 52kb. Submitted from: nigel at math.missouri.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0104119 or http://arXiv.org/abs/math.FA/0104119 or by email in unzipped form by transmitting an empty message with subject line uget 0104119 or in gzipped form by using subject line get 0104119 to: math at arXiv.org.
From alspach Mon Apr 16 17:33:51 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id RAA05760; Mon, 16 Apr 2001 17:33:51 -0500 Date: Mon, 16 Apr 2001 17:33:51 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200104162233.RAA05760 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by S. Ivanov and N. Kalton Status: R
This is an announcement for the paper "Interpolation of subspaces and applications to exponential bases in Sobolev spaces" by S. Ivanov and N. Kalton. Abstract: We give precise conditions under which the real interpolation space [Y_0,X_1]_{s,p} coincides with a closed subspace of the corresponding interpolation space [X_0,X_1]_{s,p} when Y_0 is a closed subspace of X_0 of codimension one. This result is applied to study the basis properties of nonharmonic Fourier series in Sobolev spaces H^s on an interval when 0<s<1. The main result: let E be a family of exponentials exp(i \lambda_n t) and E forms an unconditional basis in L^2 on an interval. Then there exist two number s_0, s_1 such that E forms an unconditional basis in H^s for s<s_0, E forms an unconditional basis in its span with codimension 1 in H^s for s_1<s. For s in [s_0,s_1] the exponential family is not an unconditional basis in its span. Archive classification: Functional Analysis Mathematics Subject Classification: 46B70 (Primary) 42C15 (Secondary) Citation: S.Petersburg Math. J. (Algebra i Analiz) v.13, no.2, pp. 93-115 Remarks: 23 pages, LaTeX The source file(s), E_arch.tex: 62813 bytes, is(are) stored in gzipped form as 0104130.gz with size 21kb. The corresponding postcript file has gzipped size 95kb. Submitted from: sergei.ivanov at home.rclph.spbu.ru The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0104130 or http://arXiv.org/abs/math.FA/0104130 or by email in unzipped form by transmitting an empty message with subject line uget 0104130 or in gzipped form by using subject line get 0104130 to: math at arXiv.org.
From alspach Mon May 7 09:17:29 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id JAA21281; Mon, 7 May 2001 09:17:29 -0500 Date: Mon, 7 May 2001 09:17:29 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200105071417.JAA21281 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Charles Akemann and Nik Weaver Status: R
This is an announcement for the paper "Geometric characterizations of some classes of operators in C*-algebras and von Neumann algebras" by Charles Akemann and Nik Weaver. Abstract: We present geometric characterizations of the partial isometries, unitaries, and invertible operators in C*-algebras and von Neumann algebras. Archive classification: Operator Algebras; Functional Analysis Mathematics Subject Classification: 46L05; 47A05; 46B04; 46B20 Remarks: 5 pages The source file(s), banach2.tex: 15566 bytes, is(are) stored in gzipped form as 0105037.gz with size 6kb. The corresponding postcript file has gzipped size 27kb. Submitted from: nweaver at sulu.wustl.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.OA/0105037 or http://arXiv.org/abs/math.OA/0105037 or by email in unzipped form by transmitting an empty message with subject line uget 0105037 or in gzipped form by using subject line get 0105037 to: math at arXiv.org.
From alspach Thu May 10 16:53:24 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id QAA06541; Thu, 10 May 2001 16:53:24 -0500 Date: Thu, 10 May 2001 16:53:24 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200105102153.QAA06541 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Alexander Barvinok Status: R
This is an announcement for the paper "Approximating a norm by a polynomial" by Alexander Barvinok. Abstract: We prove that for any norm |*| in the d-dimensional real vector space V and for any odd n>0 there is a non-negative polynomial p(x), x in V of degree 2n such that p^{1/2n}(x) < |x| < c(n,d) p^{1/2n}(x), where c(n,d)={n+d-1 choose n}^{1/2n}. Corollaries and polynomial approximations of the Minkowski functional of a convex body are discussed. Archive classification: Functional Analysis; Metric Geometry Mathematics Subject Classification: 46B07 68W25 Remarks: 5 pages The source file(s), norm.tex: 11779 bytes, is(are) stored in gzipped form as 0105069.gz with size 4kb. The corresponding postcript file has gzipped size 34kb. Submitted from: barvinok at math.lsa.umich.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0105069 or http://arXiv.org/abs/math.FA/0105069 or by email in unzipped form by transmitting an empty message with subject line uget 0105069 or in gzipped form by using subject line get 0105069 to: math at arXiv.org.
Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Mon, 21 May 2001 12:57:50 -0500 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with SMTP id MAA31643 for <alspach at ms417l.math.okstate.edu>; Mon, 21 May 2001 12:57:50 -0500 Received: (qmail 16354 invoked by uid 3926); 21 May 2001 17:47:17 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 4387 invoked by alias); 21 May 2001 17:47:16 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 7819 invoked by uid 101); 21 May 2001 17:47:16 -0000 Received: (qmail 23826 invoked from network); 21 May 2001 17:47:13 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 21 May 2001 17:47:13 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id MAA23156 for <banach at mail.math.okstate.edu>; Mon, 21 May 2001 12:42:59 -0500 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id MAA31625 for <banach at mail.math.okstate.edu>; Mon, 21 May 2001 12:55:09 -0500 Message-Id: <200105211755.MAA31625 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.0.3 To: banach at mail.math.okstate.edu Subject: Measure Theory Vol 2 Reply-to: Fremlin D H <fremdh at essex.ac.uk> Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Mon, 21 May 2001 12:55:09 -0500 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
I am pleased to announce that Volume 2 of my treatise "Measure Theory" is now available. Chapter headings are Taxonomy of measure spaces The fundamental theorem of calculus The Radon-Nikodym theorem Function spaces Product measures Change of variable in the integral Probability theory Fourier analysis. For full contents, see http://www.essex.ac.uk/maths/staff/fremlin/mtcont.htm. For prices and how to buy it, see http://www.essex.ac.uk/maths/staff/fremlin/mtsales.htm. David Fremlin
From alspach Mon May 21 13:46:43 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id NAA29279; Mon, 21 May 2001 13:46:43 -0500 Date: Mon, 21 May 2001 13:46:43 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200105211846.NAA29279 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Charles A. Akemann and Nik Weaver Status: R
This is an announcement for the paper "Automatic convexity" by Charles A. Akemann and Nik Weaver. Abstract: In many cases the convexity of the image of a linear map with range is $R^n$ is automatic because of the facial structure of the domain of the map. We develop a four step procedure for proving this kind of ``automatic convexity''. To make this procedure more efficient, we prove two new theorems that identify the facial structure of the intersection of a convex set with a subspace in terms of the facial structure of the original set. Let $K$ be a convex set in a real linear space $X$ and let $H$ be a subspace of X that meets $K$. In Part I we show that the faces of $K\cap H$ have the form $F\cap H$ for a face $F$ of $K$. Then we extend our intersection theorem to the case where $X$ is a locally convex linear topological space, $K$ and $H$ are closed, and $H$ has finite codimension in $X$. In Part II we use our procedure to ``explain'' the convexity of the numerical range (and some of its generalizations) of a complex matrix. In Part III we use the topological version of our intersection theorem to prove a version of Lyapunov's theorem with finitely many linear constraints. We also extend Samet's continuous lifting theorem to the same constrained siuation. Archive classification: Functional Analysis; Operator Algebras Mathematics Subject Classification: 46A55; 47A12; 46G10 Remarks: 10 pages The source file(s), convex.tex: 32087 bytes, is(are) stored in gzipped form as 0105156.gz with size 11kb. The corresponding postcript file has gzipped size 46kb. Submitted from: nweaver at sulu.wustl.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0105156 or http://arXiv.org/abs/math.FA/0105156 or by email in unzipped form by transmitting an empty message with subject line uget 0105156 or in gzipped form by using subject line get 0105156 to: math at arXiv.org.
From alspach Tue Jun 5 09:08:33 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id JAA05799; Tue, 5 Jun 2001 09:08:33 -0500 Date: Tue, 5 Jun 2001 09:08:33 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200106051408.JAA05799 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Anna Maria Pelczar Status: R
This is an announcement for the paper "Subsymmetric sequences and minimal spaces" by Anna Maria Pelczar. Abstract: We show that every Banach space saturated with subsymmetric sequences contains a minimal subspace. Archive classification: Functional Analysis Mathematics Subject Classification: 46B20;46B15 Remarks: 8 pages The source file(s), Minimal.tex: 26937 bytes, is(are) stored in gzipped form as 0106023.gz with size 9kb. The corresponding postcript file has gzipped size 47kb. Submitted from: apelczar at im.uj.edu.pl The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0106023 or http://arXiv.org/abs/math.FA/0106023 or by email in unzipped form by transmitting an empty message with subject line uget 0106023 or in gzipped form by using subject line get 0106023 to: math at arXiv.org.
From alspach Thu Jun 14 16:29:11 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id QAA02709; Thu, 14 Jun 2001 16:29:10 -0500 Date: Thu, 14 Jun 2001 16:29:10 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200106142129.QAA02709 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Jesus Araujo and Krzysztof Jarosz Status: R
This is an announcement for the paper "Automatic continuity of biseparating maps" by Jesus Araujo and Krzysztof Jarosz. Abstract: We prove that a biseparating map between spaces of vector-valued continuous functions is usually automatically continuous. However, we also discuss special cases when it is not true. Archive classification: Functional Analysis Mathematics Subject Classification: 47B33 (Primary) 46H40, 47B38, 46E40, 46E25 (Secondary) Remarks: 8 pages; no figures The source file(s), biseparatingJune12.TEX: 27174 bytes, is(are) stored in gzipped form as 0106106.gz with size 9kb. The corresponding postcript file has gzipped size 45kb. Submitted from: araujoj at unican.es The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0106106 or http://arXiv.org/abs/math.FA/0106106 or by email in unzipped form by transmitting an empty message with subject line uget 0106106 or in gzipped form by using subject line get 0106106 to: math at arXiv.org.
From alspach Thu Jun 14 16:29:49 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id QAA02747; Thu, 14 Jun 2001 16:29:49 -0500 Date: Thu, 14 Jun 2001 16:29:49 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200106142129.QAA02747 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Jesus Araujo and Krzysztof Jarosz Status: R
This is an announcement for the paper "Biseparating maps between operator algebras" by Jesus Araujo and Krzysztof Jarosz. Abstract: We prove that a biseparating map between spaces B(E), and some other Banach algebras, is automatically continuous and an algebra isomorphism. Archive classification: Operator Algebras; Functional Analysis Mathematics Subject Classification: 47L10 (Primary) 46H40, 46B28 (Secondary) Remarks: 7 pages; no figures The source file(s), algebra-biseparating-June10.tex: 29358 bytes, is(are) stored in gzipped form as 0106107.gz with size 8kb. The corresponding postcript file has gzipped size 43kb. Submitted from: araujoj at unican.es The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.OA/0106107 or http://arXiv.org/abs/math.OA/0106107 or by email in unzipped form by transmitting an empty message with subject line uget 0106107 or in gzipped form by using subject line get 0106107 to: math at arXiv.org.
From alspach Thu Jun 14 16:31:37 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id QAA02796; Thu, 14 Jun 2001 16:31:37 -0500 Date: Thu, 14 Jun 2001 16:31:37 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200106142131.QAA02796 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Stephen Montgomery-Smith Status: R
This is an announcement for the paper "Rearrangement invariant norms of symmetric sequence norms of independent sequences of random variables" by Stephen Montgomery-Smith. Abstract: Let X_1, X_2,..., X_n be a sequence of independent random variables, let M be a rearrangement invariant space on the underlying probability space, and let N be a symmetric sequence space. This paper gives an approximate formula for the quantity || ||(X_i)||_N ||_M whenever L_q embeds into M for some 1 le q < infty. This extends work of Johnson and Schechtman who tackled the cases when N = l_1 or N = l_2, and recent work of Gordon, Litvak, Schuett and Werner who obtained similar results for Orlicz spaces. Archive classification: Probability Theory; Functional Analysis Mathematics Subject Classification: 60G50, 46B45, 46E30 Remarks: Also available at http://www.math.missouri.edu/~stephen/preprints/ The source file(s), rand_ri_ss4.tex: 19523 bytes, is(are) stored in gzipped form as 0106114.gz with size 7kb. The corresponding postcript file has gzipped size 50kb. Submitted from: stephen at math.missouri.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.PR/0106114 or http://arXiv.org/abs/math.PR/0106114 or by email in unzipped form by transmitting an empty message with subject line uget 0106114 or in gzipped form by using subject line get 0106114 to: math at arXiv.org.
From alspach Fri Jun 29 14:25:44 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id OAA12919; Fri, 29 Jun 2001 14:25:44 -0500 Date: Fri, 29 Jun 2001 14:25:44 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200106291925.OAA12919 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Dmitriy Bilik, Vladimir Kadets, Roman Shvidkoy, Gleb Sirotkin and Dirk Werner Status: R
This is an announcement for the paper "Narrow operators on vector-valued sup-normed spaces" by Dmitriy Bilik, Vladimir Kadets, Roman Shvidkoy, Gleb Sirotkin and Dirk Werner. Abstract: We characterise narrow and strong Daugavet operators on $C(K,E)$-spaces; these are in a way the largest sensible classes of operators for which the norm equation $\|Id+T\| = 1+\|T\|$ is valid. For certain separable range spaces $E$ including all finite-dimensional ones and locally uniformly convex ones we show that an unconditionally pointwise convergent sum of narrow operators on $C(K,E)$ is narrow, which implies for instance the known result that these spaces do not have unconditional FDDs. In a different vein, we construct two narrow operators on $C([0,1],\ell_1)$ whose sum is not narrow. Archive classification: Functional Analysis Mathematics Subject Classification: 46B20 (Primary) 46B04, 46B28, 46E40, 47B38 (Secondary) Remarks: 19 pages The source file(s), dauga8.tex: 61577 bytes, is(are) stored in gzipped form as 0106227.gz with size 20kb. The corresponding postcript file has gzipped size 82kb. Submitted from: dirk.werner at nuigalway.ie The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0106227 or http://arXiv.org/abs/math.FA/0106227 or by email in unzipped form by transmitting an empty message with subject line uget 0106227 or in gzipped form by using subject line get 0106227 to: math at arXiv.org.
From alspach at ms417l.math.okstate.edu Thu Jul 12 17:04:46 2001 Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Wed, 11 Jul 2001 20:28:35 -0500 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with SMTP id UAA06241 for <alspach at ms417l.math.okstate.edu>; Wed, 11 Jul 2001 20:28:35 -0500 Received: (qmail 13566 invoked by uid 3926); 12 Jul 2001 01:11:32 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 2231 invoked by alias); 12 Jul 2001 01:11:31 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 27553 invoked by uid 101); 12 Jul 2001 01:11:30 -0000 Received: (qmail 32493 invoked from network); 12 Jul 2001 01:11:28 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 12 Jul 2001 01:11:28 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id UAA16949 for <banach at mail.math.okstate.edu>; Wed, 11 Jul 2001 20:06:31 -0500 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id UAA06225 for <banach at mail.math.okstate.edu>; Wed, 11 Jul 2001 20:26:13 -0500 Message-Id: <200107120126.UAA06225 at ms417l.math.okstate.edu> Reply-to: Bill Johnson <Bill.Johnson at math.tamu.edu> To: banach at mail.math.okstate.edu Subject: SUMIRFAS Date: Wed, 11 Jul 2001 20:26:13 -0500 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
ANNOUNCEMENT OF SUMIRFAS '01 The Informal Regional Functional Analysis Seminar August 3-5 Texas A&M University, College Station Schedule: Talks for SUMIRFAS will be posted on the Workshop in Linear Analysis and Probability page, URL http://www.math.tamu.edu/research/workshops/linanalysis/ The Home Page also contains other information about the Workshop, including a list of participants and a schedule of seminars. Bill Johnson is organizing a Concentration Week on Geometric Non Linear Analysis August 6-10. Contact him if you are interested in participating. Housing: Contact Cheryl Williams, (cherylr at math.tamu.edu; 979/845-2915, office; 979/ 845-6028, fax) for help with housing. Please tell Cheryl the type of accommodation you desire (smoking or nonsmoking), which night(s) you need the room, and give her a roommate preference, if applicable. We expect to be able to cover housing, possibly in a double room, for most participants, from support the National Science Foundation has provided for the Workshop. Preference will be given to participants who do not have other sources of support, such as sponsored research grants. When you ask Cheryl to book your room, please tell her if you are requesting support. Dinner: There will be a dinner at 6:30 p.m. on Saturday, August 4, at Imperial Chinese Restaurant, 2232 S. Texas Ave. in College Station. The cost for the subsidized dinner is $15 per person for faculty and $10 per person for students. Please tell Cheryl Williams if you (and spouse or companion, if applicable) will attend. Checks should be made out to Math. Dept., TAMU. ** DINNER RESERVATIONS SHOULD BE MADE BY AUGUST 1 and PAYMENT MADE BY AUGUST 4. ** W. Johnson, johnson at math.tamu.edu D. Larson, larson at math.tamu.edu G. Pisier,pisier at math.tamu.edu J. Zinn, jzinn at math.tamu.edu
From alspach Tue Jul 17 16:58:37 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id QAA00950; Tue, 17 Jul 2001 16:58:37 -0500 Date: Tue, 17 Jul 2001 16:58:37 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200107172158.QAA00950 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Oleg I. Reinov Status: R
This is an announcement for the paper "On linear operators with $p$-nuclear adjoints" by Oleg I. Reinov. Abstract: If $ p\in [1,+\infty]$ and $ T$ is a linear operator with $ p$-nuclear adjoint from a Banach space $ X$ to a Banach space $ Y$ then if one of the spaces $ X^*$ or $ Y^{***}$ has the approximation property, then $ T$ belongs to the ideal $N^p$ of operators which can be factored through diagonal oparators $l_{p'}\to l_1.$ On the other hand, there is a Banach space $ W$ such that $ W^{**}$ has a basis and such that for each $ p\in [1,+\infty], p\neq 2,$ there exists an operator $ T: W^{**}\to W$ with $ p$-nuclear adjoint that is not in the ideal $N^p,$ as an operator from $ W^{**}$ to $ W.$ Archive classification: Functional Analysis Citation: Vestnik SPb GU, ser. Matematika, 4 (2000), 24-27 (in Russia) Remarks: 6 pages, AMSTeX The source file(s), text: 13832 bytes, is(are) stored in gzipped form as 0107113.gz with size 5kb. The corresponding postcript file has gzipped size 36kb. Submitted from: orein at orein.usr.pu.ru The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0107113 or http://arXiv.org/abs/math.FA/0107113 or by email in unzipped form by transmitting an empty message with subject line uget 0107113 or in gzipped form by using subject line get 0107113 to: math at arXiv.org.
From alspach Wed Jul 18 14:51:29 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id OAA13559; Wed, 18 Jul 2001 14:51:29 -0500 Date: Wed, 18 Jul 2001 14:51:29 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200107181951.OAA13559 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Oleg I. Reinov Status: R
This is an announcement for the paper "Approximation properties AP_s and p-nuclear operators (the case where 0<s <= 1)" by Oleg I. Reinov. Abstract: Among other things, it is shown that there exist Banach spaces $Z$ and $W$ such that $Z^{**}$ and $W$ have bases, and for every $p\in[1,2)$ there is an operator $T:W\to Z$ that is not $p$-nuclear but $T^{**}$ is $p$-nuclear. Archive classification: Functional Analysis Citation: Zapiski nauchn. sem. POMI, 270 (2000), 277-291 (in Russian) Remarks: 15 pages, AMSTeX The source file(s), text: 37532 bytes, is(are) stored in gzipped form as 0107124.gz with size 12kb. The corresponding postcript file has gzipped size 59kb. Submitted from: orein at orein.usr.pu.ru The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0107124 or http://arXiv.org/abs/math.FA/0107124 or by email in unzipped form by transmitting an empty message with subject line uget 0107124 or in gzipped form by using subject line get 0107124 to: math at arXiv.org.
From alspach Fri Jul 20 16:13:40 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id QAA09609; Fri, 20 Jul 2001 16:13:39 -0500 Date: Fri, 20 Jul 2001 16:13:39 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200107202113.QAA09609 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Dmitriy Bilik, Vladimir Kadets, Roman Shvidkoy, and Dirk Werner Status: R
This is an announcement for the paper "Narrow operators and the Daugavet property for ultraproducts" by Dmitriy Bilik, Vladimir Kadets, Roman Shvidkoy, and Dirk Werner. Abstract: We show that if $T$ is a narrow operator on $X=X_{1}\oplus_{1} X_{2}$ or $X=X_{1}\oplus_{\infty} X_{2}$, then the restrictions to $X_{1}$ and $X_{2}$ are narrow and conversely. We also characterise by a version of the Daugavet property for positive operators on Banach lattices which unconditional sums of Banach spaces inherit the Daugavet property, and we study the Daugavet property for ultraproducts. Archive classification: Functional Analysis Mathematics Subject Classification: 46B04; 46B08; 46B20; 46M07 Remarks: 19 pages The source file(s), dauga9.tex: 46215 bytes, is(are) stored in gzipped form as 0107132.gz with size 14kb. The corresponding postcript file has gzipped size 70kb. Submitted from: werner at math.fu-berlin.de The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0107132 or http://arXiv.org/abs/math.FA/0107132 or by email in unzipped form by transmitting an empty message with subject line uget 0107132 or in gzipped form by using subject line get 0107132 to: math at arXiv.org.
From alspach Mon Jul 23 13:39:48 2001 Return-Path: <alspach> Received: (from alspach at localhost) by www.math.okstate.edu (8.9.3/8.9.3) id NAA16964; Mon, 23 Jul 2001 13:39:47 -0500 Date: Mon, 23 Jul 2001 13:39:47 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200107231839.NAA16964 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Oleg I. Reinov Status: R
This is an announcement for the paper "On factorization of operators through the spaces $ l^p.$" by Oleg I. Reinov. Abstract: We give conditions on a pair of Banach spaces $ X$ and $ Y,$ under which each operator from $ X$ to $ Y,$ whose second adjoint factors compactly through the space $ l^p,\,$ $ 1\le p\le+\infty,\,$ itself compactly factors through $ l^p.$ The conditions are as follows: either the space $ X^*,$ or the space $ Y^{***}$ possesses the Grothendieck approximation property. Leaving the corresponding question for parameters $ p>1,\,p\neq 2,$ still open, we show that for $ p=1$ the conditions are essential. Archive classification: Functional Analysis Citation: Vestnik SPb GU, ser. Matematika, 2 (2000), 27-32 (in Russian) Remarks: 8 pages, AMSTeX; for the next paper see math.FA/0107113 The source file(s), text: 19670 bytes, is(are) stored in gzipped form as 0107153.gz with size 7kb. The corresponding postcript file has gzipped size 40kb. Submitted from: orein at orein.usr.pu.ru The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0107153 or http://arXiv.org/abs/math.FA/0107153 or by email in unzipped form by transmitting an empty message with subject line uget 0107153 or in gzipped form by using subject line get 0107153 to: math at arXiv.org.
From alspach at ms417l.math.okstate.edu Thu Jul 26 15:55:21 2001 Delivery-Date: Thu, 26 Jul 2001 15:48:26 -0500 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with SMTP id PAA13357 for <alspach at ms417l.math.okstate.edu>; Thu, 26 Jul 2001 15:48:26 -0500 Received: (qmail 22568 invoked by uid 3926); 26 Jul 2001 20:27:56 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 28710 invoked by alias); 26 Jul 2001 20:27:55 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 15729 invoked by uid 101); 26 Jul 2001 20:27:54 -0000 Received: (qmail 14313 invoked from network); 26 Jul 2001 20:27:51 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 26 Jul 2001 20:27:51 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id PAA13536 for <banach at mail.math.okstate.edu>; Thu, 26 Jul 2001 15:31:00 -0500 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id PAA13346 for <banach at mail.math.okstate.edu>; Thu, 26 Jul 2001 15:45:59 -0500 Message-Id: <200107262045.PAA13346 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.0.3 Reply-to: Bill Johnson <Bill.Johnson at math.tamu.edu> To: banach at mail.math.okstate.edu Subject: SUMIRFAS Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Thu, 26 Jul 2001 15:45:59 -0500 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
ANNOUNCEMENT OF SUMIRFAS '01 The Informal Regional Functional Analysis Seminar August 3-5 Texas A&M University, College Station Schedule: Talks for SUMIRFAS will be posted on the Workshop in Linear Analysis and Probability page, URL http://www.math.tamu.edu/research/workshops/linanalysis/ Below is a list of speakers, current as of July 26. The Home Page also contains other information about the Workshop, including a list of participants and a schedule of seminars. Bill Johnson is organizing a Concentration Week on Geometric Non Linear Analysis August 6-10. Contact him if you are interested in participating. Housing: Contact Cheryl Williams, (cherylr at math.tamu.edu; 979/845-2915, office; 979/ 845-6028, fax) for help with housing. Please tell Cheryl the type of accommodation you desire (smoking or nonsmoking), which night(s) you need the room, and give her a roommate preference, if applicable. We expect to be able to cover housing, possibly in a double room, for most participants, from support the National Science Foundation has provided for the Workshop. Preference will be given to participants who do not have other sources of support, such as sponsored research grants. When you ask Cheryl to book your room, please tell her if you are requesting support. Dinner: There will be a dinner at 6:30 p.m. on Saturday, August 4, at Imperial Chinese Restaurant, 2232 S. Texas Ave. in College Station. The cost for the subsidized dinner is $15 per person for faculty and $10 per person for students. Please tell Cheryl Williams if you (and spouse or companion, if applicable) will attend. Checks should be made out to Math. Dept., TAMU. ** DINNER RESERVATIONS SHOULD BE MADE BY AUGUST 1 and PAYMENT MADE BY AUGUST 4. ** W. Johnson, johnson at math.tamu.edu D. Larson, larson at math.tamu.edu G. Pisier,pisier at math.tamu.edu J. Zinn, jzinn at math.tamu.edu SUMIRFAS talks M. Csornyei, On the visibility of invisible sets T. Figiel, Commutator Structure of Operator Ideals M. Girardi, Operator-valued Fourier multiplier theorems and Geometry of Banach Spaces A. Hopenwasser, Non-self-adjoint versions of Kadison's Transitivity Theorem N. Kalton, Euclidean structures in Banach spaces J. Lindenstrauss, A survey of differentiability of Lipschitz functions T. Oikhberg, An example of a pathological operator space M. Ostrovskii, Minimal-volume shadows of cubes M. Papadakis, Frames of translates of abstract Hilbert spaces, wavelets and oversampling. V. Paulsen, C*-envelopes and Interpolation D. Preiss, Why should Lipschitz mappings be more regular than it seems? H. P. Rosenthal, On certain operator algebras with invariant subspaces
From alspach at ms417l.math.okstate.edu Sat Aug 4 08:30:46 2001 Delivery-Date: Sat, 04 Aug 2001 08:22:21 -0500 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with SMTP id IAA12500 for <alspach at ms417l.math.okstate.edu>; Sat, 4 Aug 2001 08:22:21 -0500 Received: (qmail 24146 invoked by uid 3926); 4 Aug 2001 13:02:31 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 25402 invoked by alias); 4 Aug 2001 13:02:30 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 852 invoked by uid 101); 4 Aug 2001 13:02:30 -0000 Received: (qmail 12320 invoked from network); 4 Aug 2001 13:02:27 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 4 Aug 2001 13:02:27 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id IAA25961 for <banach at mail.math.okstate.edu>; Sat, 4 Aug 2001 08:03:10 -0500 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id IAA12445 for <banach at mail.math.okstate.edu>; Sat, 4 Aug 2001 08:19:15 -0500 Message-Id: <200108041319.IAA12445 at ms417l.math.okstate.edu> To: banach at mail.math.okstate.edu Reply-to: aron at mcs.kent.edu Subject: Conference at Pohang Date: Sat, 04 Aug 2001 08:19:15 -0500 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
Infinite Dimensional Function Theory August 12 - 16, 2002 at Pohang University of Science and Technology (POSTECH) Description: The meeting's formal name is `International Conference on Infinite Dimensional Function Theory in Pohang, a Satellite Conference to the International Congress of Mathematics 2002 in Beijing', and in abbreviated form: `Infinite Dimensional Function Theory Pohang 2002'. It will take place in Pohang, South Korea as a joint venture of `Pohang University of Science and Technology (POSTECH)' and `Combi- natorial and Computational Mathematics Center (Com2Mac)' in the week before ICM 2002; i.e., August 12-16, 2002. This conference will focus on cur- rent research progress of polynomials and holomorphic mappings on infinite dimensional spaces and applications of this research. Organizing Committee: R.M. Aron (Kent State Univ., USA), Y.S. Choi (POSTECH, Korea), S. Dineen (UCD, Ireland), J.G. Llavona (Univ. Com- plutense Madrid, Spain), M. Nishihara (Fukuoka Inst. Tech., Japan), M. Maestre (Univ. Valencia, Spain) Invited Speakers (tentative): R.M. Aron (USA), S. Dineen (Ireland), L. Harris (USA), T. Gamelin (USA), J.G. Llavona (Spain), M. Maestre (Spain), J. Mujica (Brazil), R. Pay'a (Spain), Y. Sarantopoulos (Greece), I. Zalduendo (Argentina) Contributed Talks and Posters: Contributed posters will be presented at extended poster sessions during the meeting. Approximately 20-25 con- tributed talks of 30 minutes each will be selected by the program committee from among those who wish to be considered for a contributed talk. Conference Deadlines: April 15: Abstract for talks/posters. May 15: Notification of acceptance of contributed talks/posters. Contact: Yun Sung Choi (Department of Mathematics Pohang University of Science and Technology (POSTECH) Pohang, South Korea (790-784)). e-mail : conf at euclid.postech.ac.kr Information: Regularly updated information can be obtained from the Web Page http://www.postech.ac.kr/math/conf
From alspach at ms417l.math.okstate.edu Thu Aug 9 13:03:52 2001 Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Thu, 09 Aug 2001 12:55:08 -0500 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with SMTP id MAA30308 for <alspach at ms417l.math.okstate.edu>; Thu, 9 Aug 2001 12:55:07 -0500 Received: (qmail 22213 invoked by uid 3926); 9 Aug 2001 17:34:24 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 1275 invoked by alias); 9 Aug 2001 17:34:23 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 32074 invoked by uid 101); 9 Aug 2001 17:34:22 -0000 Received: (qmail 5601 invoked from network); 9 Aug 2001 17:34:19 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 9 Aug 2001 17:34:19 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id MAA26154 for <banach at mail.math.okstate.edu>; Thu, 9 Aug 2001 12:35:47 -0500 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id MAA30276 for <banach at mail.math.okstate.edu>; Thu, 9 Aug 2001 12:52:59 -0500 Message-Id: <200108091752.MAA30276 at ms417l.math.okstate.edu> To: banach at mail.math.okstate.edu Reply-To: geiss at math.jyu.fi Subject: Workshop on Harmonic Analysis and Stochastics Date: Thu, 09 Aug 2001 12:52:59 -0500 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
Workshop on Harmonic Analysis and Stochastics (Second Announcement) Monday 27 - Wednesday 29, August 2001 Department of Mathematics and Statistics University of Jyvaeskylae The workshop is intended to bring together researchers and graduate students interested in Harmonic Analysis and its interaction with Stochastics The conference is supported by the Research Foundation of the Rolf Nevanlinna Institute, by the Vaisala Foundation and by the University of Jyvaeskylae. Invited speakers - - ---------------- Haakan Hedenmalm (Lund) My view on Bergman Spaces Peter Jones (Yale) TBA Antti Kupiainen (Helsinki) Stochastic differential equations in turbulence Pertti Mattila (Jyvaeskylae) Analytic capacity and some related topics Stephen Montgomery-Smith (Missouri, Columbia): 1) End point Strichartz inequalities 2) Sums of independent random variables Paul F.X. Mueller (Linz) Holomorphic martingales: Their use in complex analysis Steffen Rohde (Washington) Basic properties of SLE Alexander Volberg (Michigan State) Bellman envelope of harmonic analysis problems 1) Case study 2) Circling around p-1 Place - - ----- Department of Mathematics and Statistics University of Jyvaeskylae P.O. Box 35 (MaD) FIN-40351 Jyvaeskylae Finland Conference web page: - - ------------------- http://www.math.jyu.fi/research/hast/ Program - - ------- The scientific program starts at noon, Monday, August 27-th and ends Wednesday, August 29-th. Up to date information on the program can be found on the conference web page. Conference fee: The participation is free. - - -------------- Accommodation - - ------------- We ask the participants to book the hotel herself/himself. A list of hotels and further information can be found on the conference web page. If there are problems in finding an accommodation please contact the organizers via hast at maths.jyu.fi. Registration - - ------------ Please register with Name, First name, affiliation, expected duration of stay, and e-mail address under: hast at maths.jyu.fi Eira Henriksson Phone : ++358-14-260 2710 Fax : ++358-14-260 2701 Organizers - - ---------- Kari Astala astala at math.jyu.fi Stefan Geiss geiss at math.jyu.fi Eero Saksman eero.saksman at tut.fi
From alspach Tue Aug 21 12:33:25 2001 Return-Path: <alspach at www.math.okstate.edu> Received: (from alspach at localhost) by www.math.okstate.edu (8.11.2/8.8.7) id f7LHXP605007; Tue, 21 Aug 2001 12:33:25 -0500 Date: Tue, 21 Aug 2001 12:33:25 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200108211733.f7LHXP605007 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Frank Oertel Status: R
This is an announcement for the paper "On normed products of operator ideals which contain $\frak{L}_2$ as a factor" by Frank Oertel. Abstract: We investigate quasi-Banach operator ideal products $({\frak{A}}\circ{\frak{B}},\mathbf{A\circ B})$ which contain $(\frak{L}_2, \mathbf{L}_2)$ as a factor. In particular, we ask for conditions which guarantee that $\mathbf{A\circ B}$ is even a norm if each factor of the product is a $1$-Banach ideal. In doing so, we reveal the strong influence of the existence of such a norm in relation to the accessibility of the product ideal and the structure of its factors. Archive classification: Functional Analysis Mathematics Subject Classification: 46A32, 46M05, 47L20 (primary); 46B07, 46B10, 46B28 (secondary) The source file(s), pp6revision.tex: 36123 bytes, is(are) stored in gzipped form as 0108123.gz with size 10kb. The corresponding postcript file has gzipped size 58kb. Submitted from: frank.oertel at freesurf.ch The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0108123 or http://arXiv.org/abs/math.FA/0108123 or by email in unzipped form by transmitting an empty message with subject line uget 0108123 or in gzipped form by using subject line get 0108123 to: math at arXiv.org.
From alspach Thu Aug 30 13:25:25 2001 Return-Path: <alspach at www.math.okstate.edu> Received: (from alspach at localhost) by www.math.okstate.edu (8.11.2/8.8.7) id f7UIPPf00575; Thu, 30 Aug 2001 13:25:25 -0500 Date: Thu, 30 Aug 2001 13:25:25 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200108301825.f7UIPPf00575 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Gilles Pisier and Dimitri Shlyakhtenko Status: R
This is an announcement for the paper "Grothendieck's theorem for operator spaces" by Gilles Pisier and Dimitri Shlyakhtenko. Abstract: We prove several versions of Grothendieck's Theorem for completely bounded linear maps $T\colon \ E \to F^*$, when $E$ and $F$ are operator spaces. We prove that if $E,F$ are $C^*$-algebras, of which at least one is exact, then every completely bounded $T\colon \ E \to F^*$ can be factorized through the direct sum of the row and column Hilbert operator spaces. Equivalently $T$ can be decomposed as $T=T_r+T_c$ where $T_r$ (resp. $T_c$) factors completely boundedly through a row (resp. column) Hilbert operator space. This settles positively (at least partially) some earlier conjectures of Effros-Ruan and Blecher on the factorization of completely bounded bilinear forms on $C^*$-algebras. Moreover, our result holds more generally for any pair $E,F$ of ``exact" operator spaces. As a corollary we prove that, up to a complete isomorphism, the row and column Hilbert operator spaces and their direct sums are the only operator spaces $E$ such that both $E$ and its dual $E^*$ are exact. Archive classification: Operator Algebras; Functional Analysis The source file(s), gt.dima: 64665 bytes, is(are) stored in gzipped form as 0108205.gz with size 21kb. The corresponding postcript file has gzipped size 84kb. Submitted from: gip at ccr.jussieu.fr The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.OA/0108205 or http://arXiv.org/abs/math.OA/0108205 or by email in unzipped form by transmitting an empty message with subject line uget 0108205 or in gzipped form by using subject line get 0108205 to: math at arXiv.org.
From alspach at ms417l.math.okstate.edu Wed Sep 12 09:11:47 2001 Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Wed, 12 Sep 2001 08:45:55 -0500 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with SMTP id IAA32392 for <alspach at ms417l.math.okstate.edu>; Wed, 12 Sep 2001 08:45:55 -0500 Received: (qmail 12274 invoked by uid 3926); 12 Sep 2001 13:34:41 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 15162 invoked by alias); 12 Sep 2001 13:34:40 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 32068 invoked by uid 101); 12 Sep 2001 13:34:40 -0000 Received: (qmail 31751 invoked from network); 12 Sep 2001 13:34:38 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 12 Sep 2001 13:34:38 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id IAA06543 for <banach at mail.math.okstate.edu>; Wed, 12 Sep 2001 08:39:25 -0500 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id IAA32370 for <banach at mail.math.okstate.edu>; Wed, 12 Sep 2001 08:42:24 -0500 Message-Id: <200109121342.IAA32370 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.0.3 To: banach at mail.math.okstate.edu Subject: Handbook of the Geometry of Banach Spaces, I Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Wed, 12 Sep 2001 08:42:24 -0500 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
The Handbook of the Geometry of Banach Spaces, Volume 1 Edited by W.B. Johnson, Texas A&M University, TX, USA J. Lindenstrauss, The Hebrew University of Jerusalem, Israel has recently been published. For ordering information, description and table of contents see http://www.math.tamu.edu/~bill.johnson/lindenstraussflyer.pdf (discount) and Elsevier's site http://www.elsevier.nl/inca/publications/store/6/2/1/9/3/1/621931.pub.htt Dale Alspach
From alspach at ms417l.math.okstate.edu Fri Sep 14 08:15:38 2001 Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Thu, 13 Sep 2001 12:30:55 -0500 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with SMTP id MAA13372 for <alspach at ms417l.math.okstate.edu>; Thu, 13 Sep 2001 12:30:55 -0500 Received: (qmail 803 invoked by uid 3926); 13 Sep 2001 17:19:23 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 30251 invoked by alias); 13 Sep 2001 17:19:22 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 23008 invoked by uid 101); 13 Sep 2001 17:19:21 -0000 Received: (qmail 8099 invoked from network); 13 Sep 2001 17:19:18 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 13 Sep 2001 17:19:18 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id MAA19549 for <banach at mail.math.okstate.edu>; Thu, 13 Sep 2001 12:24:18 -0500 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id MAA13358 for <banach at mail.math.okstate.edu>; Thu, 13 Sep 2001 12:27:26 -0500 Message-Id: <200109131727.MAA13358 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.0.3 To: banach at mail.math.okstate.edu Subject: Handbook of the Geometry of Banach Spaces Reply-to: Bill Johnson <Bill.Johnson at math.tamu.edu> Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Thu, 13 Sep 2001 12:27:26 -0500 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
Andy Deelen at Elsevier has provided a special 30% off offer for volume one of the Handbook of the Geometry of Banach Spaces, valid until November 30, 2001. This is NOT available on the Elsevier web site. Use the order form posted at http://www.math.tamu.edu/~bill.johnson/lindenstraussflyer.pdf or e-mail Andy at a.deelen at elsevier.nl
From alspach at ms417l.math.okstate.edu Wed Sep 19 12:41:11 2001 Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Wed, 19 Sep 2001 10:04:36 -0500 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with SMTP id KAA16481 for <alspach at ms417l.math.okstate.edu>; Wed, 19 Sep 2001 10:04:36 -0500 Received: (qmail 20481 invoked by uid 3926); 19 Sep 2001 14:50:35 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 8381 invoked by alias); 19 Sep 2001 14:50:34 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 27634 invoked by uid 101); 19 Sep 2001 14:50:33 -0000 Received: (qmail 18955 invoked from network); 19 Sep 2001 14:50:31 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 19 Sep 2001 14:50:31 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id JAA29838 for <banach at mail.math.okstate.edu>; Wed, 19 Sep 2001 09:56:08 -0500 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id KAA16443 for <banach at mail.math.okstate.edu>; Wed, 19 Sep 2001 10:00:01 -0500 Message-Id: <200109191500.KAA16443 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.0.3 To: banach at mail.math.okstate.edu Subject: Informal Analysis Seminar at Kent State Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Wed, 19 Sep 2001 10:00:01 -0500 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
DEPARTMENT OF MATHEMATICAL SCIENCES INFORMAL ANALYSIS SEMINAR KENT STATE UNIVERSITY SATURDAY, OCTOBER 13, 2001 Speakers Mar'ia Acosta Universidad de Granada Characterizations of reflexivity Pablo Galindo Universidad de Valencia Factorization of homomorphisms through H^infinity Josip Globevnik University of Ljubljana and University of Michigan Analytic discs containing given discrete sets Gustavo Mu"noz Universidad Complutense de Madrid and Kent State University Bernstein and Markov type inequalities for polynomials on real Banach spaces There will be a free light lunch preceding the meeting from around noon, and talks will begin around 1 PM. We will adjourn to a local restaurant after the talks for dinner. We can arrange accommodation, and all are most welcome. Richard Aron Joe Diestel Per Enflo Vladimir Gurariy Victor Lomonosov Andrew Tonge
From alspach at ms417l.math.okstate.edu Thu Sep 20 09:47:18 2001 Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Thu, 20 Sep 2001 09:45:22 -0500 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with SMTP id JAA28352 for <alspach at ms417l.math.okstate.edu>; Thu, 20 Sep 2001 09:45:22 -0500 Received: (qmail 25282 invoked by uid 3926); 20 Sep 2001 14:31:40 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 14937 invoked by alias); 20 Sep 2001 14:31:38 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 7989 invoked by uid 101); 20 Sep 2001 14:31:37 -0000 Received: (qmail 26518 invoked from network); 20 Sep 2001 14:31:34 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 20 Sep 2001 14:31:34 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id JAA09245; Thu, 20 Sep 2001 09:37:14 -0500 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id JAA28339; Thu, 20 Sep 2001 09:41:15 -0500 Message-Id: <200109201441.JAA28339 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.0.3 To: banach at mail.math.okstate.edu cc: O.Diesnis at elsevier.nl Subject: Handbook of the Geometry of Banach Spaces, Volume I Reply-to: "Diesnis, Olivier \(ELS\)" <O.Diesnis at elsevier.nl> Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Thu, 20 Sep 2001 09:41:15 -0500 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
Dear Mathematician, The Handbook of the Geometry of Banach Spaces, Volume 1 by W.B. Johnson, J. Lindenstrauss has just been published. The Handbook presents an overview of most aspects of modern Banach space theory and its applications. The up-to-date surveys, authored by leading research workers in the area, are written to be accessible to a wide audience. This magnificient volume is offered at a 30% discount. More information and the special order form are available from the following website only: http://www.mathformath.com Olivier Diesnis Mathematics Elsevier Science BV Sara Burgerhartstraat 25 1055 KV Amsterdam The Netherlands Tel (+31) 20 485 2821 Fax (+31) 20 485 2425 http://www.mathformath.com
From alspach at ms417l.math.okstate.edu Thu Sep 20 11:39:29 2001 Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Thu, 20 Sep 2001 11:41:30 -0500 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with SMTP id LAA29515 for <alspach at ms417l.math.okstate.edu>; Thu, 20 Sep 2001 11:41:30 -0500 Received: (qmail 13279 invoked by uid 3926); 20 Sep 2001 16:27:07 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 8990 invoked by alias); 20 Sep 2001 16:27:06 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 23826 invoked by uid 101); 20 Sep 2001 16:27:05 -0000 Received: (qmail 3419 invoked from network); 20 Sep 2001 16:27:02 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 20 Sep 2001 16:27:02 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id LAA10503 for <banach at mail.math.okstate.edu>; Thu, 20 Sep 2001 11:32:44 -0500 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id LAA29493 for <banach at mail.math.okstate.edu>; Thu, 20 Sep 2001 11:36:45 -0500 Message-Id: <200109201636.LAA29493 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.0.3 To: banach at mail.math.okstate.edu Reply-to: mcwikel at math.technion.ac.il Subject: Conference in Analysis at the Technion Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Thu, 20 Sep 2001 11:36:45 -0500 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
Dear friends and colleagues: We are planning a Conference in Analysis in honour of our friend and colleague Yuri Brudnyi, to mark the occasion of his retirement after a mathematical career of some fifty years. It will be held here at the Technion from Thursday, May 23 through Tuesday, May 28, 2002. The conference will deal with topics related to some (but certainly not all) of Yuri's research interests. More particularly it will concentrate on Interpolation Space Theory, Approximation Theory, Harmonic Analysis and Functional Analysis. Those who have informed us so far of their intention to participate include: J. Arazy, I. Asekritova E. Belinsky R. DeVore, V. Dolnikov, M. Ganzburg E. Gorin L. Hanin N. Kalton, N. Krugljak, I. Irodova V. Lin, J. Lindenstrauss, Y. Lyubich, V. Matsaev, V. Milman, B. Mityagin, A. Olevski, V. Ovchinnikov, A. Pelczynski, G. Pisier, E. Pustylnik Y. Sagher, E. Semenov, M. Solomiak, V. Tikhomirov, R. Trigub For future updates of this announcement and additional information see http://www.math.technion.ac.il/institute and, more specifically http://www.math.technion.ac.il/institute/analysis.htm If, as we hope, you too would like to join us on this occasion please register using the form available at the above webpage (by clicking on the last line of the page.) The form can be emailed, posted or faxed to the secretary of our Institute, Sylvia Schur <iasm at techunix.technion.ac.il> Please feel free to also contact us directly if you have any questions. We look forward to seeing you in Haifa. Best wishes, Michael Cwikel, Allan Pinkus, Pavel Shvartsman (Organizing committee) Our email addresses are: mcwikel at math.techion.ac.il pinkus at techunix.technion.ac.il pshv at techunix.technion.ac.il This conference is one of the activities being held in the framework of the Institute of Advanced Studies in Mathematics at the Technion.
From alspach Wed Oct 3 07:55:04 2001 Return-Path: <alspach at www.math.okstate.edu> Received: (from alspach at localhost) by www.math.okstate.edu (8.11.2/8.8.7) id f93Ct4b24974; Wed, 3 Oct 2001 07:55:04 -0500 Date: Wed, 3 Oct 2001 07:55:04 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200110031255.f93Ct4b24974 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Mark Hoffmann Status: R
This is an announcement for the paper "The Banach envelope of Paley-Wiener type spaces" by Mark Hoffmann. Abstract: We give an explicit computation of the Banach envelope for the Paley-Wiener type spaces $E^p,\, 0<p<1$. This answers a question by Joel Shapiro. Archive classification: Functional Analysis Mathematics Subject Classification: 46A16; 30D15 Remarks: 6 pages The source file(s), paley5.tex: 17663 bytes, is(are) stored in gzipped form as 0109206.gz with size 7kb. The corresponding postcript file has gzipped size 42kb. Submitted from: mathgr26 at math.missouri.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0109206 or http://arXiv.org/abs/math.FA/0109206 or by email in unzipped form by transmitting an empty message with subject line uget 0109206 or in gzipped form by using subject line get 0109206 to: math at arXiv.org.
From alspach at ms417l.math.okstate.edu Fri Oct 12 13:09:33 2001 Return-Path: <alspach at ms417l.math.okstate.edu> Received: from hardy.math.okstate.edu (hardy.math.okstate.edu [139.78.112.2]) by www.math.okstate.edu (8.11.2/8.8.7) with ESMTP id f9CI9XZ03528 for <alspach at www.math.okstate.edu>; Fri, 12 Oct 2001 13:09:33 -0500 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id NAA13859 for <alspach at www.math.okstate.edu>; Fri, 12 Oct 2001 13:10:10 -0500 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id NAA24139 for <alspach at www.math.okstate.edu>; Fri, 12 Oct 2001 13:17:00 -0500 Message-Id: <200110121817.NAA24139 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.0.3 Reply-to: j_diestel at hotmail.com To: banach at mail.math.okstate.edu Subject: The Lindenstauss Festival at Kent State Approved: eladrd Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Fri, 12 Oct 2001 13:17:00 -0500 From: Dale Alspach <alspach at ms417l.math.okstate.edu>
On December 15, 2001 Kent State University will award Professor Joram Lindenstrauss an Honorary doctoral degree. In conjunction with that award, the Banach Center of Kent State will hold a small conference in honor of Joram. Plans call for the conference to run from December 12 through December 14. At present funding for the conference is up-in-the-air. In any case, we will be reporting updates as regards to speakers and funds as the information becomes available. If interested, contact j_diestel at hotmail.com Joe Diestel
From alspach at ms417l.math.okstate.edu Mon Oct 15 11:45:47 2001 Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Mon, 15 Oct 2001 11:51:24 -0500 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with SMTP id LAA25897 for <alspach at ms417l.math.okstate.edu>; Mon, 15 Oct 2001 11:51:24 -0500 Received: (qmail 16098 invoked by uid 3926); 15 Oct 2001 16:41:16 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 31900 invoked by alias); 15 Oct 2001 16:41:15 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 28333 invoked by uid 101); 15 Oct 2001 16:41:14 -0000 Received: (qmail 1443 invoked from network); 15 Oct 2001 16:41:11 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 15 Oct 2001 16:41:11 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id LAA27328 for <banach at mail.math.okstate.edu>; Mon, 15 Oct 2001 11:41:38 -0500 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.9.3) with ESMTP id LAA25869 for <banach at mail.math.okstate.edu>; Mon, 15 Oct 2001 11:48:50 -0500 Message-Id: <200110151648.LAA25869 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.0.3 Reply-to: ledoux at aurore.cict.fr To: banach at mail.math.okstate.edu Subject: Publication of "The concentration of Measure Phenomenon" Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Mon, 15 Oct 2001 11:48:50 -0500 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% THE CONCENTRATION OF MEASURE PHENOMENON Michel Ledoux This book presents the basic aspects of the concentration of measure phenomenon that was put forward in the early seventies, and emphasized since then, by V. Milman in asymptotic geometric analysis. It has now become of powerful interest in applications, in various areas such as geometry, functional analysis and infinite dimensional integration, discrete mathematics and complexity theory, and probability theory. This book is concerned with the basic techniques and examples of the concentration of measure phenomenon. A particular emphasis has been put on geometric, functional and probabilistic tools to reach and describe measure concentration in a number of settings, as well as on M. Talagrand's investigation of concentration in product spaces and its application in discrete mathematics and probability theory. Mathematical Surveys and Monographs 89 (181 p.) AMS 2001 ledoux at cict.fr URL http://www.lsp.ups-tlse.fr/Ledoux/ %%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%% __________________________________________________________________________ Michel Ledoux ledoux at cict.fr Institut de Mathematiques Fax : 05 61 55 60 89 Universite de Toulouse http://www.lsp.ups-tlse.fr/Ledoux/ F-31062 Toulouse, France
From alspach Tue Oct 16 08:53:04 2001 Return-Path: <alspach at www.math.okstate.edu> Received: (from alspach at localhost) by www.math.okstate.edu (8.11.2/8.8.7) id f9GDr4f10135; Tue, 16 Oct 2001 08:53:04 -0500 Date: Tue, 16 Oct 2001 08:53:04 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200110161353.f9GDr4f10135 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Denny H. Leung and Wee-Kee Tang Status: R
This is an announcement for the paper "The Bourgain ell^1-index of mixed Tsirelson space" by Denny H. Leung and Wee-Kee Tang. Abstract: Suppose that (F_n)_{n=0}^{\infty } is a sequence of regular families of finite subsets of N such that F_0 contains all singletons, and (\theta _n)_{n=1}^{\infty } is a nonincreasing null sequence in (0,1). In this paper, we compute the Bourgain \ell ^1 - index of the mixed Tsirelson space T(F_0,(\theta_n, F_n)_{n=1}^{\infty }). As a consequence, it is shown that if \eta is a countable ordinal not of the form \omega ^\xi for some limit ordinal \xi, hen there is a Banach space whose \ell ^1-index is \omega ^\eta . This answers a question of Judd and Odell. Archive classification: Functional Analysis Mathematics Subject Classification: 46B Remarks: 25 pages The source file(s), MTS_DLeungWTang.tex: 101046 bytes, is(are) stored in gzipped form as 0110154.gz with size 23kb. The corresponding postcript file has gzipped size 113kb. Submitted from: wktang at nie.edu.sg The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0110154 or http://arXiv.org/abs/math.FA/0110154 or by email in unzipped form by transmitting an empty message with subject line uget 0110154 or in gzipped form by using subject line get 0110154 to: math at arXiv.org.
From alspach Tue Oct 16 08:54:22 2001 Return-Path: <alspach at www.math.okstate.edu> Received: (from alspach at localhost) by www.math.okstate.edu (8.11.2/8.8.7) id f9GDsMA10184; Tue, 16 Oct 2001 08:54:22 -0500 Date: Tue, 16 Oct 2001 08:54:22 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200110161354.f9GDsMA10184 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Lorenz Halbeisen and Edward Odell Status: R
This is an announcement for the paper "On asymptotic models in Banach spaces" by Lorenz Halbeisen and Edward Odell. Abstract: A well known application of Ramsey's Theorem to Banach Space Theory is the notion of a spreading model (e'_i) of a normalized basic sequence (x_i) in a Banach space X. We show how to generalize the construction to define a new creature (e_i), which we call an asymptotic model of X. Every spreading model of X is an asymptotic model of X and in most settings, such as if X is reflexive, every normalized block basis of an asymptotic model is itself an asymptotic model. We also show how to use the Hindman-Milliken Theorem---a strengthened form of Ramsey's Theorem---to generate asymptotic models with a stronger form of convergence. Archive classification: Functional Analysis Mathematics Subject Classification: 46B45; 05D10; 46B35; 05D05; 46B20 Remarks: 33 pages The source file(s), halb-odell.tex: 120684 bytes, is(are) stored in gzipped form as 0110146.gz with size 34kb. The corresponding postcript file has gzipped size 153kb. Submitted from: halbeis at queens-belfast.ac.uk The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0110146 or http://arXiv.org/abs/math.FA/0110146 or by email in unzipped form by transmitting an empty message with subject line uget 0110146 or in gzipped form by using subject line get 0110146 to: math at arXiv.org.
From alspach Thu Oct 18 11:35:31 2001 Return-Path: <alspach at www.math.okstate.edu> Received: (from alspach at localhost) by www.math.okstate.edu (8.11.2/8.8.7) id f9IGZVB14156; Thu, 18 Oct 2001 11:35:31 -0500 Date: Thu, 18 Oct 2001 11:35:31 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200110181635.f9IGZVB14156 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Mikhail M. Popov and Beata Randrianantoanina Status: R
This is an announcement for the paper "A pseudo-Daugavet property for narrow projections in Lorentz spaces" by Mikhail M. Popov and Beata Randrianantoanina. Abstract: Let $X$ be a rearrangement-invariant space. An operator $T: X\to X$ is called narrow if for each measurable set $A$ and each $\varepsilon > 0$ there exists $x \in X$ with $x^2= \chi_A,\ \int x d \mu = 0$ and $\| Tx \| < \varepsilon$. In particular all compact operators are narrow. We prove that if $X$ is a Lorentz function space $L_{w,p}$ on [0,1] with $p>2$, then there exists a constant $k_X>1$ so that for every narrow projection $P$ on $L_{w,p}$ $\| Id - P \| \geq k_X. $ This generalizes earlier results on $L_p$ and partially answers a question of E. M. Semenov. Moreover we prove that every rearrangement-invariant function space $X$ with an absolutely continuous norm contains a complemented subspace isomorphic to $X$ which is the range of a narrow projection and a non-narrow projection, which gives a negative answer to a question of A.Plichko and M.Popov. Archive classification: Functional Analysis Mathematics Subject Classification: 46B20,46E30,46C15 Remarks: 24 pages The source file(s), popov1.tex: 63618 bytes, is(are) stored in gzipped form as 0110168.gz with size 20kb. The corresponding postcript file has gzipped size 94kb. Submitted from: randrib at muohio.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0110168 or http://arXiv.org/abs/math.FA/0110168 or by email in unzipped form by transmitting an empty message with subject line uget 0110168 or in gzipped form by using subject line get 0110168 to: math at arXiv.org.
From alspach Thu Oct 18 11:37:56 2001 Return-Path: <alspach at www.math.okstate.edu> Received: (from alspach at localhost) by www.math.okstate.edu (8.11.2/8.8.7) id f9IGbuj14205; Thu, 18 Oct 2001 11:37:56 -0500 Date: Thu, 18 Oct 2001 11:37:56 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200110181637.f9IGbuj14205 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Beata Randrianantoanina Status: R
This is an announcement for the paper "Norm one projections in Banach spaces" by Beata Randrianantoanina. Abstract: This is the survey of results about norm one projections and $1$-complemented subspaces in K\"othe function spaces and Banach sequence spaces. The historical development of the theory is presented from the 1930's to the newest ideas. Proofs of the main results are outlined. Open problems are also discussed. Every effort has been made to include as complete a bibliography as possible. Archive classification: Functional Analysis Mathematics Subject Classification: 46B,46E Citation: Taiwanese J. Math. 5 (2001), pp. 35-95 Remarks: 54 pages The source file(s), survey4.tex: 166036 bytes, is(are) stored in gzipped form as 0110171.gz with size 49kb. The corresponding postcript file has gzipped size 157kb. Submitted from: randrib at muohio.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0110171 or http://arXiv.org/abs/math.FA/0110171 or by email in unzipped form by transmitting an empty message with subject line uget 0110171 or in gzipped form by using subject line get 0110171 to: math at arXiv.org.
From alspach Mon Oct 22 16:41:20 2001 Return-Path: <alspach at www.math.okstate.edu> Received: (from alspach at localhost) by www.math.okstate.edu (8.11.2/8.8.7) id f9MLfKl27466; Mon, 22 Oct 2001 16:41:20 -0500 Date: Mon, 22 Oct 2001 16:41:20 -0500 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200110222141.f9MLfKl27466 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Beata Randrianantoanina Status: R
This is an announcement for the paper "A note on Banach--Mazur problem" by Beata Randrianantoanina. Abstract: We prove that if $X$ is a real Banach space, with $\dim X\geq 3$, which contains a subspace of codimension 1 which is 1-complemented in $X$ and whose group of isometries is almost transitive then $X$ is isometric to a Hilbert space. This partially answers the Banach-Mazur rotation problem and generalizes some recent related results. Archive classification: Functional Analysis Mathematics Subject Classification: 46C15,46B04,46B20 Remarks: 8 pages, 2 figures but one of the figures doesn't run well in TeX so it is not included here. The ps file of this paper which includes all figures is available at http://www.users.muohio.edu/randrib/bm3.ps. to appear in Glasgow J. Math. (2002) The source file(s), bmarxiv.tex: 24248 bytes, is(are) stored in gzipped form as 0110202.gz with size 9kb. The corresponding postcript file has gzipped size 45kb. Submitted from: randrib at muohio.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0110202 or http://arXiv.org/abs/math.FA/0110202 or by email in unzipped form by transmitting an empty message with subject line uget 0110202 or in gzipped form by using subject line get 0110202 to: math at arXiv.org.
From alspach at ms417l.math.okstate.edu Mon Oct 22 16:42:56 2001 Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Mon, 22 Oct 2001 16:48:10 -0500 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (IDENT:qmailr at mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with SMTP id QAA14859 for <alspach at ms417l.math.okstate.edu>; Mon, 22 Oct 2001 16:48:10 -0500 Received: (qmail 20769 invoked by uid 3926); 22 Oct 2001 21:36:48 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 1010 invoked by alias); 22 Oct 2001 21:36:46 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 25991 invoked by uid 101); 22 Oct 2001 21:36:44 -0000 Received: (qmail 25359 invoked from network); 22 Oct 2001 21:36:40 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 22 Oct 2001 21:36:40 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id QAA22493 for <banach at mail.math.okstate.edu>; Mon, 22 Oct 2001 16:37:07 -0500 Received: from ms417l.math.okstate.edu (localhost [127.0.0.1]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with ESMTP id QAA14838 for <banach at mail.math.okstate.edu>; Mon, 22 Oct 2001 16:45:15 -0500 Message-Id: <200110222145.QAA14838 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.0.3 Reply-to: j_diestel at hotmail.com To: banach at mail.math.okstate.edu Subject: The Lindenstrauss Festival at Kent State Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Mon, 22 Oct 2001 16:45:10 -0500 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
In conjunction with Kent State University's awarding Professor Joram Lindenstrauss an honorary degree on December 15, there will be a small conference in honor of Joram. A program is emerging and as of this moment, our plenary speakers will include Tadek FIGIEL, Per ENFLO, William JOHNSON, Alexander PELCZYNSKI, and Haskell ROSENTHAL. More speakers will be announced as invitations are accepted. There will be limited time for contributed talks. If you are interested in presenting some of your recent work then contact Joe Diestel (j_diestel at hotmail.com); also if you're interested in attending the conference the same point of contact will do. Joe Diestel
From alspach at x8b4e7384.dhcp.okstate.edu Wed Oct 24 11:44:34 2001 Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Wed, 24 Oct 2001 11:33:35 -0500 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from hardy.math.okstate.edu (hardy.math.okstate.edu [139.78.112.2]) by x8b4e7384.dhcp.okstate.edu (8.11.6/8.8.7) with ESMTP id f9OGXZj14138 for <alspach at x8b4e7384.dhcp.okstate.edu>; Wed, 24 Oct 2001 11:33:35 -0500 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id LAA08036 for <alspach at x8b4e7384.dhcp.okstate.edu>; Wed, 24 Oct 2001 11:34:09 -0500 Received: from mail.math.okstate.edu (IDENT:qmailr at mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with SMTP id LAA03539 for <alspach at ms417l.math.okstate.edu>; Wed, 24 Oct 2001 11:42:31 -0500 Received: (qmail 4092 invoked by uid 3926); 24 Oct 2001 16:30:27 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 25495 invoked by alias); 24 Oct 2001 16:30:26 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 22556 invoked by uid 101); 24 Oct 2001 16:30:25 -0000 Received: (qmail 10808 invoked from network); 24 Oct 2001 16:30:23 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 24 Oct 2001 16:30:23 -0000 Received: from x8b4e7384.dhcp.okstate.edu (x8b4e7384.dhcp.okstate.edu [139.78.115.132]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id LAA07920 for <banach at mail.math.okstate.edu>; Wed, 24 Oct 2001 11:31:00 -0500 Received: from x8b4e7384.dhcp.okstate.edu (alspach at localhost) by x8b4e7384.dhcp.okstate.edu (8.11.6/8.8.7) with ESMTP id f9OGUPE14123 for <banach at mail.math.okstate.edu>; Wed, 24 Oct 2001 11:30:25 -0500 Message-Id: <200110241630.f9OGUPE14123 at x8b4e7384.dhcp.okstate.edu> X-Mailer: exmh version 2.2 06/23/2000 with nmh-1.0.4 To: banach at mail.math.okstate.edu Reply-To: Ernst Emil <EMIL.ERNST at VMESA12.u-3mrs.fr> Subject: Question about Fenchel conjugates Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Wed, 24 Oct 2001 11:30:25 -0500 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
I would like to ask you about a (probably classical) problem: When the domain of the Fenchel conjugate of a convex l.s.c.i. proper function defined on a Banach space has a non-void interior? Are there necessary and sufficient conditions for this (maybe in a reflexiv space)? Thank you, Emil Ernst, Laboratoire de Modelisation en Mecanique et Thermodinamique, Universite Aix-Marseille III, France
From alspach at x8b4e7384.dhcp.okstate.edu Mon Oct 29 08:09:06 2001 Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Mon, 29 Oct 2001 07:59:45 -0600 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from hardy.math.okstate.edu (hardy.math.okstate.edu [139.78.112.2]) by x8b4e7384.dhcp.okstate.edu (8.11.6/8.8.7) with ESMTP id f9TDxjj16093 for <alspach at x8b4e7384.dhcp.okstate.edu>; Mon, 29 Oct 2001 07:59:45 -0600 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id IAA17455 for <alspach at x8b4e7384.dhcp.okstate.edu>; Mon, 29 Oct 2001 08:00:34 -0600 Received: from mail.math.okstate.edu (IDENT:qmailr at mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.9.3/8.8.7) with SMTP id IAA26950 for <alspach at ms417l.math.okstate.edu>; Mon, 29 Oct 2001 08:09:33 -0600 Received: (qmail 31884 invoked by uid 3926); 29 Oct 2001 13:56:29 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 22461 invoked by alias); 29 Oct 2001 13:56:28 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 29090 invoked by uid 101); 29 Oct 2001 13:56:28 -0000 Received: (qmail 22682 invoked from network); 29 Oct 2001 13:56:25 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 29 Oct 2001 13:56:25 -0000 Received: from x8b4e7384.dhcp.okstate.edu (x8b4e7384.dhcp.okstate.edu [139.78.115.132]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id HAA17438 for <banach at mail.math.okstate.edu>; Mon, 29 Oct 2001 07:57:32 -0600 Received: from x8b4e7384.dhcp.okstate.edu (alspach at localhost) by x8b4e7384.dhcp.okstate.edu (8.11.6/8.8.7) with ESMTP id f9TDuhr16079 for <banach at mail.math.okstate.edu>; Mon, 29 Oct 2001 07:56:43 -0600 Message-Id: <200110291356.f9TDuhr16079 at x8b4e7384.dhcp.okstate.edu> X-Mailer: exmh version 2.2 06/23/2000 with nmh-1.0.4 To: banach at mail.math.okstate.edu Reply-to: pwojt at mimuw.edu.pl Subject: Revival of the book series Monografoe Matematyczne Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Mon, 29 Oct 2001 07:56:43 -0600 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
Institut of Mathematics of the Polish Academy of Sciences in cooperation with Birkhauser Verlag plan to revive the book series Monografoe Matematyczne. This series started in 1932 with the publication of Banach's monograph, and continued with such books as Saks "Theorie d'integrale" Zygmund "Trigonometric Series" -first edition, Borsuk "Theory of Retracts" or Bessaga and Pelczynski "Selected topics in infinite dimensional topology". For various reasons it stopped publishing in 1986. The New Series of Monografie Matematyczne intends to keep the good tradition and publish high quality research monographs in all areas of mathematics. The new Editorial Board has been appointed and consists of Jean Bourgain (IAS, Princeton, USA); bourgain at math.ias.edu Tadeusz Iwaniec (Syracuse University, USA); tiwaniec at mailbox.syr.edu Tom Korner (Cambridge University, UK); twk at dpmms.cam.ac.uk Krystyna Kuperberg(Auburn University, USA); kuperkm at auburn.edu Tomasz Luczak(Poznan University, Poland) ;tomasz at math.uam.edu.pl Ludomir Newelski (Wroclaw University Poland) ; newelski at math.uni.wroc.pl Gilles Pisier(Univ. Paris 6 and Texas A&M University) ; gip at ccr.jussieu.fr Piotr Pragacz(Inst. of Math. Polish Academy of Sciences) ;pragacz at impan.gov.pl Grzegorz Swiatek (Pennsylvania State University, USA) ; swiatek at math.psu.edu Przemyslaw Wojtaszczyk (managing editor) (Warsaw University, Poland) ; wojtaszczyk at mimuw.edu.pl Jerzy Zabczyk (Inst. of Math. Polish Academy of Sciences) ; zabczyk at impan.gov.pl Interested prospective authors should contact the Editor most close to the subject of proposed book or the managing editor. P.Wojtaszczyk Instytut Matematyki Stosowanej i Mechaniki Uniwersytet Warszawski 02-097 Warszawa ul. Banacha 2 Poland fax (48)-(22)-5544300 ph (48)-(22)-5544429
From alspach Wed Oct 31 09:20:56 2001 Return-Path: <alspach at www.math.okstate.edu> Received: (from alspach at localhost) by www.math.okstate.edu (8.11.2/8.8.7) id f9VFKt321927; Wed, 31 Oct 2001 09:20:55 -0600 Date: Wed, 31 Oct 2001 09:20:55 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200110311520.f9VFKt321927 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Vladimir Pestov Status: R
This is an announcement for the paper "mm-spaces and group actions" by Vladimir Pestov. Abstract: These are introductory notes on some aspects of concentration of measure in the presence of an acting group and its links to Ramsey theory. Archive classification: Functional Analysis Mathematics Subject Classification: 22F05; 37B05; 60B05; 05D10 Remarks: 27 pages, 4 figures, TeX with l'Enseign. Math. macros The source file(s), borel-ens.tex: 59332 bytes, ensmath.tex: 31965 bytes, figure1.eps: 17558 bytes, figure2.eps: 8583 bytes, figure3.eps: 14568 bytes, figure4.eps: 6683 bytes, macutil.tex: 10454 bytes, is(are) stored in gzipped form as 0110287.tar.gz with size 42kb. The corresponding postcript file has gzipped size 89kb. Submitted from: vova at mcs.vuw.ac.nz The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0110287 or http://arXiv.org/abs/math.FA/0110287 or by email in unzipped form by transmitting an empty message with subject line uget 0110287 or in gzipped form by using subject line get 0110287 to: math at arXiv.org.
From alspach at x8b4e7384.dhcp.okstate.edu Thu Nov 1 08:26:52 2001 X-Mailer: exmh version 2.2 06/23/2000 with nmh-1.0.4 Reply-to: j_diestel at hotmail.com To: banach at mail.math.okstate.edu Subject: The latest on the Lindenstrauss Festival Approved: eladrd Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Thu, 01 Nov 2001 08:25:55 -0600 From: Dale Alspach <alspach at x8b4e7384.dhcp.okstate.edu>
Our plenary speakers now include Per ENFLO, Tadek FIGIEL, Bill JOHNSON, Nigel KALTON, Alex KOLDOBSKY, Olek PELCZYNSKI and Haskell ROSENTHAL Again the meeting will run from December 12 thru December 14. The award will be made at Commencement (which starts at 2:30 PM on December 15). For information regarding housing and possible (albeit small) financial assistance and letters of 'invitation to participate', contact Joe Diestel via e-mail(j_diestel at hotmail.com) or phone 330-672-9087. Be forewarned, Diestel is NOT technologically apt; rather he is utterly inept and so has no answering machine for his phone; if you ring and do not get an answer, try again later. PLEASE. Joe Diestel
From alspach Tue Nov 6 10:18:30 2001 Return-Path: <alspach at www.math.okstate.edu> Received: (from alspach at localhost) by www.math.okstate.edu (8.11.2/8.8.7) id fA6GIU204394; Tue, 6 Nov 2001 10:18:30 -0600 Date: Tue, 6 Nov 2001 10:18:30 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200111061618.fA6GIU204394 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Marcel de Jeu Status: R
This is an announcement for the paper "Subspaces with equal closure" by Marcel de Jeu. Abstract: We take a radically new and unifying approach towards polynomial and trigonometric approximation in an arbitrary number of variables. The point of view yields a very general and powerful tool that anyone can easily apply. We show that in considerable generality a module, which is generated over the polynomials or trigonometric functions by some set, necessarily has the same closure as the module which is generated by this same set, but now over the compactly supported smooth functions. The particular properties of the ambient space or generating set are to a large degree irrelevant. This translation allows us, by what is now essentially a straightforward check of a few properties, to replace many classical results by much more general and stronger statements of a hitherto unknown type. The method can be formulated for Lie groups and this interpretation shows that many classical approximation theorems are "actually" theorems on the unitary dual of n-dimensional real space. Polynomials then correspond to the universal enveloping algebra. We use quasi-analytic classes in several variables and identify a well known family of one dimensional weights. As a side result we obtain a new integral criterion for multidimensional measures to be determinate. Archive classification: Classical Analysis; Functional Analysis Mathematics Subject Classification: Primary 41A63 and 41-01; Secondary 41A10, 42A10, 44A60, 46F05, The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.CA/0111015 or http://arXiv.org/abs/math.CA/0111015 or by email in unzipped form by transmitting an empty message with subject line uget 0111015 or in gzipped form by using subject line get 0111015 to: math at arXiv.org.
From alspach Wed Nov 21 08:49:22 2001 Return-Path: <alspach at www.math.okstate.edu> Received: (from alspach at localhost) by www.math.okstate.edu (8.11.2/8.8.7) id fALEnMc31005; Wed, 21 Nov 2001 08:49:22 -0600 Date: Wed, 21 Nov 2001 08:49:22 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200111211449.fALEnMc31005 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Loukas Grafakos and Terence Tao Status: R
This is an announcement for the paper "Multilinear interpolation between adjoint operators" by Loukas Grafakos and Terence Tao. Abstract: Multilinear interpolation is a powerful tool used in obtaining strong type boundedness for a variety of operators assuming only a finite set of restricted weak-type estimates. A typical situation occurs when one knows that a multilinear operator satisfies a weak $L^q$ estimate for a single index $q$ (which may be less than one) and that all the adjoints of the multilinear operator are of similar nature, and thus they also satisfy the same weak $L^q$ estimate. Under this assumption, in this expository note we give a general multilinear interpolation theorem which allows one to obtain strong type boundedness for the operator (and all of its adjoints) for a large set of exponents. The key point in the applications we discuss is that the interpolation theorem can handle the case $q \leq 1$. When $q > 1$, weak $L^q$ has a predual, and such strong type boundedness can be easily obtained by duality and multilinear interpolation. Archive classification: Functional Analysis; Classical Analysis Mathematics Subject Classification: Primary 46B70. Secondary 46E30, 42B99 Remarks: 6 pages, no figures, submitted, J. Funct. Anal The source file(s), adjoint.tex: 24421 bytes, is(are) stored in gzipped form as 0111141.gz with size 8kb. The corresponding postcript file has gzipped size 47kb. Submitted from: tao at math.ucla.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0111141 or http://arXiv.org/abs/math.FA/0111141 or by email in unzipped form by transmitting an empty message with subject line uget 0111141 or in gzipped form by using subject line get 0111141 to: math at arXiv.org.
From alspach Tue Dec 4 08:27:47 2001 Return-Path: <alspach at www.math.okstate.edu> Received: (from alspach at localhost) by www.math.okstate.edu (8.11.2/8.8.7) id fB4ERkh13477; Tue, 4 Dec 2001 08:27:46 -0600 Date: Tue, 4 Dec 2001 08:27:46 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200112041427.fB4ERkh13477 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Thomas Schlumprecht and Vladimir G. Troitsky Status: R
This is an announcement for the paper "On quasi-affine transforms of Read's operator" by Thomas Schlumprecht and Vladimir G. Troitsky. Abstract: We show that C.J.Read's example of an operator T on l_1 which does not have any non-trivial invariant subspaces is not the adjoint of an operator on a predual of l_1. Furthermore, we present a bounded diagonal operator D such that even though its inverse is unbounded, but D^{-1}TD is a bounded operator with invariant subspaces, and is adjoint to an operator on c_0. Archive classification: Functional Analysis Mathematics Subject Classification: 47A15;47A16 Remarks: 9 pages, submitted The source file(s), read-adjoint.tex: 29521 bytes, is(are) stored in gzipped form as 0112010.gz with size 9kb. The corresponding postcript file has gzipped size 57kb. Submitted from: vladimir at mail.ma.utexas.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0112010 or http://arXiv.org/abs/math.FA/0112010 or by email in unzipped form by transmitting an empty message with subject line uget 0112010 or in gzipped form by using subject line get 0112010 to: math at arXiv.org.
From alspach at math.okstate.edu Thu Dec 6 08:14:00 2001 Return-Path: <alspach at math.okstate.edu> Received: from hardy.math.okstate.edu (hardy.math.okstate.edu [139.78.112.2]) by www.math.okstate.edu (8.11.2/8.8.7) with ESMTP id fB6EE0p15614 for <alspach at www.math.okstate.edu>; Thu, 6 Dec 2001 08:14:00 -0600 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id IAA31317 for <alspach at www.math.okstate.edu>; Thu, 6 Dec 2001 08:13:59 -0600 Received: from ms417l.math.okstate.edu (alspach at localhost) by ms417l.math.okstate.edu (8.11.6/8.8.7) with ESMTP id fB6E7jP18620 for <alspach at www.math.okstate.edu>; Thu, 6 Dec 2001 08:07:45 -0600 Message-Id: <200112061407.fB6E7jP18620 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.4 06/23/2000 with nmh-1.0.4 Date: Thu, 06 Dec 2001 08:07:45 -0600 From: Dale Alspach <alspach at math.okstate.edu> Status: R To: banach at mail.math.okstate.edu Reply-to: "joe diestel" <j_diestel at hotmail.com> Subject: The schedule of talks for the LINDENSTRAUSS FESTIVAL Date: Wed, 05 Dec 2001 14:11:03 -0600 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
All lectures are expected to be given in room 228 of the Math Sciences Building; refreshments will be available in the same building on the 3rd floor. Here is the present schedule of 50-minute talks: WEDNESDAY 12/12/01 afternoon 3:15 Bill Johnson (Texas A&M) "Nonlinear quotient maps" 4:45 Alex Koldobsky (Missouri at Columbia) "Average volume of sections of star bodies" THURSDAY 12/13/01 morning 10:15 Tadek Figiel (Polish Academy of Sciences, Gdansk) "A stability result related to Gowers' dichotomy theorem" 11:45 Haskell P. Rosenthal (Texas) "The Banach subspace structure of non-commutative el-p-spaces" THURSDAY 12/13/01 afternoon 3:15 Per Enflo (Kent State) "Joram and me" 4:45 Nigel Kalton "Nonlinear maps between Banach spaces" FRIDAY 12/14/01 morning 10:15 Michael Larsen (Indiana, Bloomington) "Density of Jones representations" 11:45 FRIDAY 12/14/01 afternoon 3:15 Olek Pelczynski (Polish Academy of Sciences, Warsaw) "Spaces of functions of bounded variation and their relatives" 4:45 Joram Lindenstrauss (The Hebrew University of Jerusalem) "Frechet differentiabiliy of Lipschitz functions" There will be several social functions (INCLUDING a piano performance by Per on Saturday evening); the precise character of such will emerge as the time of the Festival nears.
From alspach at math.okstate.edu Tue Dec 18 08:52:34 2001 Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Fri, 14 Dec 2001 09:39:42 -0600 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.11.6/8.8.7) with SMTP id fBEFdgG02953 for <alspach at ms417l.math.okstate.edu>; Fri, 14 Dec 2001 09:39:42 -0600 Received: (qmail 23668 invoked by uid 3926); 14 Dec 2001 15:36:05 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 1175 invoked by alias); 14 Dec 2001 15:36:03 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 17211 invoked by uid 101); 14 Dec 2001 15:36:03 -0000 Received: (qmail 9604 invoked from network); 14 Dec 2001 15:36:00 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 14 Dec 2001 15:36:00 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id JAA20703 for <banach at math.okstate.edu>; Fri, 14 Dec 2001 09:40:32 -0600 Received: from ms417l.math.okstate.edu (alspach at localhost) by ms417l.math.okstate.edu (8.11.6/8.8.7) with ESMTP id fBEFXul02763 for <banach at math.okstate.edu>; Fri, 14 Dec 2001 09:33:56 -0600 Message-Id: <200112141533.fBEFXul02763 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.5 07/16/2001 with nmh-1.0.4 Reply-to: "Krzysztof Jarosz" <kjarosz at siue.edu> To: banach at math.okstate.edu Subject: conference announcement MIME-Version: 1.0 Content-Type: text/plain; charset=us-ascii charset="iso-8859-1" Content-Transfer-Encoding: 7bit Date: Fri, 14 Dec 2001 09:33:56 -0600 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
CONFERENCE ANNOUNCEMENT 4th CONFERENCE ON FUNCTION SPACES at Southern Illinois University at Edwardsville TIME: May 14-19, 2002 TOPICS: Function algebras, Banach algebras, spaces and algebras of analytic functions, Lp spaces, geometry of Banach spaces, isometries of function spaces, and related problems. SUPPORT: The NSF grant provides limited funds to assists the participants with the local expenses, it is intended primarily for junior mathematicians without other travel funds. For more information visit the Conference WEB page at: http://www.siue.edu/MATH/conference/ or contact the organizer. Krzysztof Jarosz kjarosz at siue.edu tel.: (618) 650-2354 fax: (618) 692-0095 Department of Mathematics & Statatistics Southern Illinois University Edwardsville, IL 62026-1653, USA
From alspach at math.okstate.edu Fri Dec 21 14:25:35 2001 Return-Path: <alspach at math.okstate.edu> Received: from hardy.math.okstate.edu (hardy.math.okstate.edu [139.78.112.2]) by www.math.okstate.edu (8.11.2/8.8.7) with ESMTP id fBLKPZp05340 for <alspach at www.math.okstate.edu>; Fri, 21 Dec 2001 14:25:35 -0600 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id OAA14729 for <alspach at www.math.okstate.edu>; Fri, 21 Dec 2001 14:25:32 -0600 Received: from ms417l.math.okstate.edu (alspach at localhost) by ms417l.math.okstate.edu (8.11.6/8.8.7) with ESMTP id fBLKIbk07623 for <alspach at www.math.okstate.edu>; Fri, 21 Dec 2001 14:18:37 -0600 Message-Id: <200112212018.fBLKIbk07623 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.5 07/16/2001 with nmh-1.0.4 To: alspach at www.math.okstate.edu Subject: Workshop at A&M: 2002 (fwd) Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Fri, 21 Dec 2001 14:18:36 -0600 From: Dale Alspach <alspach at math.okstate.edu> Status: R
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Return-Path: owner-banach at mail.math.okstate.edu Delivery-Date: Fri, 21 Dec 2001 12:42:14 -0600 Return-Path: <owner-banach at mail.math.okstate.edu> Received: from mail.math.okstate.edu (mail.math.okstate.edu [139.78.112.5]) by ms417l.math.okstate.edu (8.11.6/8.8.7) with SMTP id fBLIgEG06739 for <alspach at ms417l.math.okstate.edu>; Fri, 21 Dec 2001 12:42:14 -0600 Received: (qmail 6355 invoked by uid 3926); 21 Dec 2001 18:37:42 -0000 Delivered-To: alspach at math.okstate.edu Received: (qmail 26212 invoked by alias); 21 Dec 2001 18:37:41 -0000 Delivered-To: banach-outgoing at mail.math.okstate.edu Received: (qmail 7780 invoked by uid 101); 21 Dec 2001 18:37:41 -0000 Received: (qmail 4151 invoked from network); 21 Dec 2001 18:37:39 -0000 Received: from hardy.math.okstate.edu (139.78.112.2) by mail.math.okstate.edu with SMTP; 21 Dec 2001 18:37:39 -0000 Received: from ms417l.math.okstate.edu (ms417l.math.okstate.edu [139.78.112.67]) by hardy.math.okstate.edu (8.9.3/8.9.3) with ESMTP id MAA13969 for <banach at math.okstate.edu>; Fri, 21 Dec 2001 12:42:52 -0600 Received: from ms417l.math.okstate.edu (alspach at localhost) by ms417l.math.okstate.edu (8.11.6/8.8.7) with ESMTP id fBLIZvr06692 for <banach at math.okstate.edu>; Fri, 21 Dec 2001 12:35:57 -0600 Message-Id: <200112211835.fBLIZvr06692 at ms417l.math.okstate.edu> X-Mailer: exmh version 2.5 07/16/2001 with nmh-1.0.4 Reply-to: Bill Johnson <johnson at math.tamu.edu> To: banach at math.okstate.edu Subject: Workshop at A&M: 2002 Mime-Version: 1.0 Content-Type: text/plain; charset=us-ascii Date: Fri, 21 Dec 2001 12:35:57 -0600 From: Dale Alspach <alspach at math.okstate.edu> Sender: owner-banach at mail.math.okstate.edu Precedence: bulk
Workshop in Linear Analysis and Probability Department of Mathematics Texas A&M University Summer 2002 The Summer 2002 session of the Workshop in Linear Analysis and Probability at Texas A&M University will be in session from June 24 until July 19. SUMIRFAS will be held July 12-14. David Larson will run a Concentration Week on "Frames, wavelets and operator theory" July 15-19. NOTE THE CHANGE FROM THE USUAL DATES. For information about the Workshop, consult the Workshop Home Page, URL http://www.math.tamu.edu/research/workshops/linanalysis/ The Workshop is supported in part by grants from the National Science Foundation. Limited support for local expenses is available. For logistical help, including requests for support, please contact Cheryl Williams (cherylr at math.tamu.edu). For more information on the Workshop itself, please contact William Johnson (johnson at math.tamu.edu), David Larson (larson at math.tamu.edu), Gilles Pisier (pisier at math.tamu.edu), or Joel Zinn (jzinn at math.tamu.edu). Please contact David Larson for information about the Concentration Week. ------- End of Forwarded Message
From alspach Fri Dec 21 14:28:41 2001 Return-Path: <alspach at www.math.okstate.edu> Received: (from alspach at localhost) by www.math.okstate.edu (8.11.2/8.8.7) id fBLKSfe05409; Fri, 21 Dec 2001 14:28:41 -0600 Date: Fri, 21 Dec 2001 14:28:41 -0600 From: Dale Alspach <alspach at www.math.okstate.edu> Message-Id: <200112212028.fBLKSfe05409 at www.math.okstate.edu> To: alspach at www.math.okstate.edu, banach at mail.math.okstate.edu Subject: Abstract of a paper by Beata Randrianantoanina Status: R
This is an announcement for the paper "A disjointness type property of conditional expectation operators" by Beata Randrianantoanina. Abstract: We give a characterization of conditional expectation operators through a disjointness type property similar to band preserving operators. We say that the operator $T:X\to X$ on a Banach lattice $X$ is semi band preserving if and only if for all $f, g \in X$, $f \perp Tg$ implies that $Tf \perp Tg$. We prove that when $X$ is a purely atomic Banach lattice, then an operator $T$ on $X$ is a weighted conditional expectation operator if and only if $T$ is semi band preserving. Archive classification: Functional Analysis Mathematics Subject Classification: 46B42,46B45 Remarks: 11 pages The source file(s), aver4.tex: 34761 bytes, is(are) stored in gzipped form as 0112181.gz with size 10kb. The corresponding postcript file has gzipped size 52kb. Submitted from: randrib at muohio.edu The paper may be downloaded from the archive by web browser from URL http://front.math.ucdavis.edu/math.FA/0112181 or http://arXiv.org/abs/math.FA/0112181 or by email in unzipped form by transmitting an empty message with subject line uget 0112181 or in gzipped form by using subject line get 0112181 to: math at arXiv.org.