CURRICULUM VITAE Artem Zvavitch

Total Page:16

File Type:pdf, Size:1020Kb

CURRICULUM VITAE Artem Zvavitch CURRICULUM VITAE Artem Zvavitch Date of Birth: September 6, 1974. Marital status: Married + 3. Address: Department of Mathematical Sciences 327 Mathematics and Computer Sciences Bldg Kent State University Kent, OH, 44242 USA Tel: (330)-998-0275 (mobile), (330)-672-3316(office) E-mail: [email protected] WWW: http://www.math.kent.edu/∼zvavitch/ FIELDS OF INTEREST: Analysis. Convex Geometry. Probability. EDUCATION: 2002 Ph.D., Weizmann Institute of Science, Israel. Advisor: Professor Gideon Schechtman. Thesis: Finite dimensional subspaces of Lp, 0 < p < 1. 1996 M.Sc.,Weizmann Institute of Science, Israel. Advisor: Professor Oded Schramm. Thesis: The critical probability for Voronoi percolation. 1994 B.Sc., Moscow State University, Moscow, Russia. Advisor: Professor Valery V. Vavilov. Thesis: Approximation with Continued Fractions. APPOINTMENTS: 2014 - present Professor, Department of Mathematical Sciences, Kent State University. 2007 - 2014 Associate Professor, Department of Mathematical Sciences, Kent State University. 2004 - 2007 Assistant Professor, Department of Mathematical Sciences, Kent State University. 2001 - 2004 Post Doctoral Fellow, University of Missouri-Columbia. AWARDS/RESEARCH GRANTS: 2020-2023 National Science Foundation Grant: Harmonic Analysis in Convex Geometry. Grant number DMS-2000304, Amount $296,100 (with D. Ryabogin). 2019-2022 United States - Israel Binational Science Foundation (BSF) "Convex and integral geometry and its relations to harmonic analysis and representation theory", $158,400, (with S. Alesker and D. Ryabogin). 2019 - 2020 Simons Foundation, Mathematics and Physical Sciences-Collaboration Grants for Mathematicians: "Functional Inequalities in Convex Geometry". Amount $42,000. 1 2 2019-2021 National Science Foundation Grant: "Kent State Informal Analysis Seminar," Grant number DMS-1936215, Amount $30,000 (with P. Gordon, F. Nazarov and D. Ryabogin). 2018 National Science Foundation Grant: "Conference on Recent Advances in Functional Analysis" Grant number DMS-1839058, Amount $25,000, (with D. Ryabogin). 2016-2019 National Science Foundation Grant: Harmonic Analysis in Convex Geometry. Grant number DMS-1101636, Amount $300,000 (with D. Ryabogin). 2016 National Science Foundation Grant: "Conference on Infinite Dimensional Analysis" Grant number DMS-1644871, Amount $36,000, (with D. Ryabogin). 2016 National Science Foundation Grant: "Conference on Functional Analysis." Grant number DMS-1566573, Amount $16,201, (with A. Koldobsky, and P. Pivovarov). 2015 - 2020 Simons Foundation, "Mathematics and Physical Sciences-Collaboration Grants for Mathematicians", Title: "Isomorphic and Isometric problems in Convex Geometry". Amount $35,000. (terminated in 2016, due to NSF grant). 2015 National Science Foundation Grant: "Analytic and probabilistic techniques in modern convex geometry." Grant number DMS-1546974, Amount $40,000, (with G. Paouris, P. Pivovarov and M. Rudelson). 2015 Oberwolfach Research in Pairs Grant. Awarded by Mathematisches Forschungsinstitut Oberwolfach. (with A. Koldobsky, D. Ryabogin and V. Yaskin). 2014-2015 National Science Foundation Grant: "CBMS Conference: Introduction to the theory of valuations on convex sets." Grant number DMS-1444411, Amount $35,000 (joint with B. Jaye, and D. Ryabogin). 2014-2015 National Science Foundation Grant: "Kent State Informal Analysis Seminar," Grant number DMS-1400019, Amount $45,000 (with B. Jaye, F. Nazarov and D. Ryabogin). 2011-2014 National Science Foundation Grant: Harmonic Analysis in Convex Geometry. Grant number DMS-1101636, Amount $375,000 (with D. Ryabogin). 2011 National Science Foundation Grant/CBMS Regional Conference in the Mathematical Sciences-"Ergodic Methods in the Theory of Fractals", Amount $40,000 (with D. Ryabogin). 2007-2010 National Science Foundation/Focused Research Group Grant: Fourier analytic and probabilistic methods in geometric functional analysis and convexity. Grant number DMS-0652684, Amount $150,000. 2005-2008 National Science Foundation Grant in Classical Analysis, Grant Number DMS-0504049, Amount $79,626. 2006 Supplement to grant DMS-0504049 to support a graduate student, Amount $13,000. 2005 National Science Foundation Grant/CBMS Regional Conference in the Mathematical Sciences-"Probabilistic and combinatorial approach in analysis-08/06/2006-08/13/2006", Amount $32,985 (with P. Enflo and A. Tonge). 2005 Summer Research and Creative Activity Appointment, Kent State University (this award ($6,500) was taken back to support University funding, because of the above NSF grants). 1999-2000 Ben and Esther Rosenbloom Foundation Scholarship. 1996-2000 John F. Kennedy Memorial Fund Scholarship. 3 VISITING POSITIONS: May-June 2019 Visiting Professor/Bezout Fellowship, Univ. Paris-Est MLV, France. June-July 2018 Visiting Professor, Univ. Paris-Est MLV, France. Nov.-Dec. 2017 Research Member, MSRI. June 2017 Visiting Professor/Bezout Fellowship, Univ. Paris-Est MLV, France. June-July 2016 Visiting Professor/Bezout Fellowship, Univ. Paris-Est MLV, France. May-June 2013 Visiting Professor, Univ. Paris-Est MLV, France. June-July 2012 Feinberg Foundation Visiting Faculty, Weizmann Institute of Science, Israel. May-June 2011 Visiting Professor, Univ. Paris-Est MLV, France. Jan-Feb 2011 Visiting Fellow, Isaac Newton Institute for Mathematical Sciences, Cambridge, U.K. PUBLICATIONS/PREPRINTS: (1) Volume product and Lipschitz-free spaces, (with M. Alexander, M. Fradelizi and L. C. Garcia-Lirola), submitted. (2) Volume of the Minkowski sums of star-shaped sets, (with M. Fradelizi, Z. L´angi),submitted. (3) Equipartitions and Mahler volumes of symmetric convex bodies, (with M. Fradelizi, A. Hubard, M. Meyer and E. Rold´an-Pensado), submit- ted. (4) Measure comparison and distance inequalities for convex bod- ies, (with A. Koldobsky and G. Paouris), Indiana University Mathematics Journal, to appear. (5) Brunn-Minkowski inequalities for the lattice point enumerator, (with D. Iglesias and J. Yepes Nicol´as),Advances in Mathematics, to ap- pear. (6) On Rogers-Shephard type inequalities for general measures, (with D. Alonso-Guti´errez,M. A. Hern´andezCifre, M. Roysdon and J. Yepes Nicol´as),International Mathematics Research Notices, to appear. (7) Wulff shapes and a characterization of simplices via a Bezout type inequality, (with C. Saroglou and I. Soprunov), Advances in Mathematics, 357 (2019), 106789. (8) Polytopes of Maximal Volume Product, (with M. Alexander and M. Fradelizi), Discrete & Computational Geometry, 62 (2019) no 3, 583-600. (9) The convexification effect of Minkowski summation, (with M. Fradelizi, M. Madiman and A. Marsiglietti), EMS Surveys in Mathematical Sciences, 5 (2018), no. 1, 1{64. (10) Estimating volume and surface area of a convex body via its pro- jections or sections, (with A. Koldobsky and C. Saroglou), Studia Math- ematica, 244 (2019), no. 3, 245{264. (11) Distribution functions of sections and projections of convex bod- ies, (with J. Kim and V. Yaskin), Journal of the London Mathematical Society (2) 95 (2017), no. 1, 52{72. 4 (12) Iterations of the projection body operator and a remark on Petty's conjectured projection inequality, (with C. Saroglou), Journal of Func- tional Analysis, 272 (2017), no. 2, 613{630. (13) A discrete version of Koldobsky's slicing inequality, (with M. Alexan- der and M. Henk), Israel J. Math. 222 (2017), no. 1, 261{278. (14) On the Brunn-Minkowski inequality for general measures with ap- plications to new isoperimetric-type inequalities, (with G. Livshyts, A. Marsiglietti and P. Nayar), Trans. Amer. Math. Soc. 369 (2017), no. 12, 8725{8742. (15) Characterization of simplices via the Bezout inequality for mixed volumes, (with C. Saroglou and I. Soprunov), Proc. Amer. Math. Soc., 144 (2016), no. 12, 5333{5340. (16) Bezout Inequality for Mixed volumes, (with I. Soprunov), Interna- tional Mathematics Research Notices, 2016, no. 23, 7230{7252. (17) Do Minkowski averages get progressively more convex? (with M. Fradelizi, M. Madiman, A. Marsiglietti), C. R. Acad. Sci. Paris, Ser. I, 354 (2016) 185-189. (18) An isomorphic version of the Busemann-Petty problem for arbi- trary measures, (with A. Koldobsky), Geometriae Dedicata, 174, Issue 1 (2015), 261-277. (19) Analytic methods in convex geometry, (with D. Ryabogin), IM PAN Lecture Notes, Vol. 2, Warsaw 2014. (20) Stability of the reverse Blaschke-Santal´oinequality for uncondi- tional convex bodies, (with J. Kim), Proc. Amer. Math. Soc. 143 (2015), 1705{1717. (21) A Remark on the Extremal Non-Central Sections of the Unit Cube, (with J. Moody, C. Stone and D. Zach), in \Asymptotic Geometric Analysis", Fields Institute Communications 221-229 68, M. Ludwig et al. (eds.), Springer Science+Business Media, New York 2013. (22) An asymmetric convex body with maximal sections of constant volume, (with F. Nazarov and D. Ryabogin), Journal of the American Mathematical Society, 27 (2014), no. 1, 43{68. (23) Non-uniqueness of convex bodies with prescribed volumes of sec- tions and projections, (with F. Nazarov and D. Ryabogin), Mathe- matika, 59 (2013), 213-221. (24) An application of shadow systems to Mahler's conjecture, (with M. Fradelizi, M. Meyer), Discrete & Computational Geometry, 48 (2012), no. 3, 721-734. (25) Harmonic Analysis and Uniqueness questions in Convex Geom- etry, (with D. Ryabogin and V. Yaskin), Recent Advances in Harmonic Analysis and Applications, In Honor of Konstantin Oskolkov's 65th Birth- day, 2013, edited by Dmitriy Bilyk, Laura De Carli, Alexander Petukhov, Alexander Stokolos and Brett D. Wick. (26) A problem of
Recommended publications
  • Curriculum Vitae 1
    Olga Maleva, Curriculum Vitae 1 CURRICULUM VITAE Name: Olga Maleva E-mail: [email protected] School of Mathematics Web page: http://web.math.bham.ac.uk/∼malevao 1 Employment: • Aug 2017–now: Reader in Pure Mathematics, University of Birmingham, UK. • Oct 2014–July 2017: Senior Lecturer in Pure Mathematics, University of Birmingham, UK. • Aug 2008–Sept 2014: Lecturer in Pure Mathematics, University of Birmingham, UK. • Sept 2006–July 2008: EPSRC Postdoctoral Position, University of Warwick, UK. • Oct 2005–Sept 2006: College Teaching Officer and Director of Studies in Pure Mathematics, Emmanuel College, University of Cambridge, UK. • Dec 2003–Nov 2005: EU Marie Curie Postdoctoral Research Fellow, University College London, UK. 2 Education: • 1998–2003: The Weizmann Institute of Science, Israel; PhD in Mathematics. Supervisor: Professor Gideon Schechtman. • 1996–1998: St Petersburg State University, Russia; MSc (equiv) in Mathematics with distinction, Grade point average: 5.0 out of 5.0. • 1993–1995: St Petersburg State University, Russia; BSc studies under a joint programme of the St Pe- tersburg University and the Steklov Institute of Mathematics of Russian Academy of Sciences, Grade point average: 5.0 out of 5.0. 3 Research: 3.1 Research to date I work in Mathematical Analysis. My research is in the area of Functional Analysis. Motivated by fundamen- tal questions about geometry of Banach spaces, I have to date achieved results in its emerging frontiers with a variety of disciplines, including geometric measure theory via rectifiable subsets and density of measures, metric differentiability spaces, and analysis of smoothness of functions and local structure of negligible sets.
    [Show full text]
  • Activity Report 2019/20
    THE PHILLIPE MONASTER CENTER FOR ECONOMIC RESEARCH ACTIVITY REPORT 2019/20 2 THE PHILLIPE MONASTER CENTER FOR ECONOMIC RESEARCH ACTIVITY REPORT 2019/20 TABLE OF CONTENTS I. MEMBERS OF THE CENTER 3 II. OPENING REMARKS (presented by Ro’i Zultan, Director) 4 III. ACTIVITIES IN DETAIL: Seminars; Research Contracts, Fellowships, and Awards; Committees, Society Fellowships, Appointments, and Research Collaborations 5 IV. PARTICIPATION IN CONFERENCES AND SEMINARS 12 V. PUBLICATIONS 14 VI. WORKING PAPERS: Titles and Recent Abstracts 17 VII. RESEARCH SUMMARIES 23 3 I. MEMBERS OF THE MONASTER CENTER FOR ECONOMIC RESEARCH DIRECTOR: Prof. Ro’i Zultan MEMBERS Dr. Suleiman Abu-Bader Dr. Aamer Abu-Qarn Prof. Ofer Azar, Department of Business Administration Dr. Tanya Baron Dr. Nadav Ben-Zeev Prof. Tomer Blumkin Dr. Chen Cohen, Department of Public Policy and Administration Prof. Danny Cohen-Zada, Chairman, Department of Economics Dr. Ran Eilat Prof. Ezra Einy Dr. Koresh Galil Dr. Naomi Gershoni Dr. Ada González-Torres Prof. Mark Gradstein, Prof. Ori Haimanko Dr. David Lagziel Dr. Shirlee Lichtman-Sadot Dr. Oren Rigbi Prof. Edna Schechtman, Department of Industrial Engineering and Managemen Prof. Aner Sela Dr. Ity Shurtz Dr. Miri Stryjan Dr. Karine van der Beek Prof. Oscar Volij Prof. David Wettstein Prof. Ro’i Zultan 4 II. OPENING REMARKS The 2019-2020 academic year was dominated by the COVID-19 pandemic, which greatly interfered with research and teaching. Nonetheless, Center members found ways to overcome the obstacles, with the year proving to be another productive period. With the move to online seminars, many top researchers were able to present research at our local seminars, while member of the Center participated in virtual conferences and presented their research at overseas seminars.
    [Show full text]
  • Revised 24.1.05 Gini's Multiple Regressions by Edna Schechtman and Shlomo Yitzhaki Ben-Gurion University of the Negev, Beer Shev
    Revised 24.1.05 Gini's Multiple Regressions By Edna Schechtman and Shlomo Yitzhaki Ben-Gurion University of the Negev, Beer Sheva, Israel and Hebrew University of Jerusalem, Jerusalem, Israel Abstract Two regression methods can be interpreted as based on Gini's mean difference (GMD). One relies on a weighted average of slopes defined between adjacent observations and the other is based on minimization of the GMD of the errors. The properties of the former approach are investigated in a multiple regression framework. These estimators have representations that resemble the OLS estimators, and they are robust, both with respect to extreme observations and with respect to monotonic transformations. The asymptotic behavior of the estimators is derived. The combination of the two methods provides a tool for assessing linearity that can be applied to each independent variable individually as well as to several independent variables simultaneously. The method is illustrated using consumption data from Israel. It is shown that the linearity of the Engel curve, and therefore the 'linear expenditures system' is rejected. Key Words: Gini's Mean Difference, Average Derivative, Linearity. Mailing Address: Shlomo Yitzhaki Dept. of Economics The Hebrew University Jerusalem, 91905, Israel. E-Mail: [email protected] Gini's Multiple Regressions 1. Introduction The aims of this paper are to develop and illustrate the properties of multiple regressions based on Gini's mean difference (hereafter, GMD). The simple regression case was investigated in Olkin and Yitzhaki (1992). There are two versions of these regressions: (a) A semi-parametric approach, which is based on estimating a regression coefficient that is a weighted average of slopes defined between adjacent observations (or all pairs of observations) of the regression curve.
    [Show full text]
  • Activity Report 2018-19
    THE PHILLIPE MONASTER CENTER FOR ECONOMIC RESEARCH ACTIVITY REPORT 2018/19 2 THE PHILLIPE MONASTER CENTER FOR ECONOMIC RESEARCH ACTIVITY REPORT 2018/19 TABLE OF CONTENTS I. MEMBERS OF THE CENTER AND THE STEERING COMMITTEE 3 II. OPENING REMARKS (presented by Oscar Volij, Director) 4 III. ACTIVITIES IN DETAIL: Conferences; Guests; Seminars; Research Contracts, Fellowships, and Awards; Committees, Society Fellowships, Appointments, and Research Collaborations 5 IV. PARTICIPATION IN CONFERENCES AND SEMINARS 11 V. PUBLICATIONS 14 VI. WORKING PAPERS: Titles and Recent Abstracts 17 VII. RESEARCH SUMMARIES 22 3 I. MEMBERS OF THE MONASTER CENTER FOR ECONOMIC RESEARCH DIRECTOR: Prof. Ro’i Zultan MEMBERS Dr. Suleiman Abu-Bader Dr. Aamer Abu-Qarn Prof. Ofer Azar, Department of Business Administration Dr. Tanya Baron Dr. Nadav Ben-Zeev Prof. Tomer Blumkin Prof. Danny Cohen-Zada, Chairman, Department of Economics Dr. Ran Eilat Prof. Ezra Einy Dr. Koresh Galil Dr. Naomi Gershoni Dr. Ada González-Torres Prof. Mark Gradstein, Prof. Ori Haimanko Dr. David Lagziel Dr. Shirlee Lichtman-Sadot Dr. Oren Rigbi Prof. Edna Schechtman Prof. Aner Sela Dr. Miri Stryjan Dr. Karine van der Beek Prof. Oscar Volij Prof. David Wettstein Prof. Ro’i Zultan 4 II. OPENING REMARKS The 2018-2019 academic year was another productive period for the Center, with the Department of Economics providing a dynamic and stimulating environment for high- quality research. This is evidenced by the over 38 articles accepted or appearing in top international journals as well as the high number of presentations and attendance at international and local conferences and seminars. And as each year, the departmental weekly seminar continued to provide the opportunity to learn about the latest developments in economic research from within Israel and abroad.
    [Show full text]
  • Vii. Communication of the Mathematical Sciences 135 Viii
    ¡ ¢£¡ ¡ ¤ ¤ ¥ ¦ ¡ The Pacific Institute for the Mathematical Sciences Our Mission Our Community The Pacific Institute for the Mathematical Sciences PIMS is a partnership between the following organi- (PIMS) was created in 1996 by the community zations and people: of mathematical scientists in Alberta and British Columbia and in 2000, they were joined in their en- The six participating universities (Simon Fraser deavour by their colleagues in the State of Washing- University, University of Alberta, University of ton. PIMS is dedicated to: British Columbia, University of Calgary, Univer- sity of Victoria, University of Washington) and af- Promoting innovation and excellence in research filiated Institutions (University of Lethbridge and in all areas encompassed by the mathematical sci- University of Northern British Columbia). ences; The Government of British Columbia through the Initiating collaborations and strengthening ties be- Ministry of Competition, Science and Enterprise, tween the mathematical scientists in the academic The Government of Alberta through the Alberta community and those in the industrial, business and government sectors; Ministry of Innovation and Science, and The Gov- ernment of Canada through the Natural Sciences Training highly qualified personnel for academic and Engineering Research Council of Canada. and industrial employment and creating new op- portunities for developing scientists; Over 350 scientists in its member universities who are actively working towards the Institute’s Developing new technologies to support research, mandate. Their disciplines include pure and ap- communication and training in the mathematical plied mathematics, statistics, computer science, sciences. physical, chemical and life sciences, medical sci- Building on the strength and vitality of its pro- ence, finance, management, and several engineer- grammes, PIMS is able to serve the mathematical ing fields.
    [Show full text]
  • Activity Report 2017-18
    THE PHILLIPE MONASTER CENTER FOR ECONOMIC RESEARCH ACTIVITY REPORT 2017/18 2 THE PHILLIPE MONASTER CENTER FOR ECONOMIC RESEARCH ACTIVITY REPORT 2017/18 TABLE OF CONTENTS I. MEMBERS OF THE CENTER AND THE STEERING COMMITTEE 3 II. OPENING REMARKS (presented by Oscar Volij, Director) 4 4 III. ACTIVITIES IN DETAIL: Conferences; Guests; Seminars; Research Contracts, Fellowships, and Awards; Committees, Society Fellowships, Appointments, and Research Collaborations 5 IV. PARTICIPATION IN CONFERENCES AND SEMINARS 11 V. PUBLICATIONS 14 VI. WORKING PAPERS: Titles and Recent Abstracts 17 VII. RESEARCH SUMMARIES 22 3 I. MEMBERS OF THE MONASTER CENTER FOR ECONOMIC RESEARCH DIRECTOR: Prof. Oscar Volij MEMBERS Dr. Suleiman Abu-Bader Dr. Aamer Abu-Qarn Prof. Ofer Azar, Department of Business Administration Dr. Nadav Ben-Zeev Prof. Tomer Blumkin Prof. Danny Cohen-Zada Prof. Leif Danziger Dr. Ran Eilat Prof. Ezra Einy Dr. Koresh Galil Dr. Naomi Gershoni Prof. Mark Gradstein, Chairman, Department of Economics Prof. Ori Haimanko Dr. David Lagziel Dr. Shirlee Lichtman-Sadot Dr. Oren Rigbi Prof. Edna Schechtman Prof. Aner Sela Dr. Miri Stryjan Dr. Karine van der Beek Prof. Oscar Volij Prof. David Wettstein Dr. Ro’i Zultan 4 II. OPENING REMARKS The 2017-2018 academic year was another productive period for the Center, with the Department of Economics providing a dynamic and stimulating environment for high-quality research. This is evidenced by the over 47 articles accepted or appearing in top international journals as well as the high number of presentations and attendance at international and local conferences and seminars. And as each year, the departmental weekly seminar continued to provide the opportunity to learn about the latest developments in economic research from within Israel and abroad.
    [Show full text]
  • Asymptotic Geometric Analysis, Part I, by Shiri Artstein-Avidan, Apostolos Gi- Annopoulos, and Vitali D. Milman, Mathematical Surveys and Monographs, Vol
    BULLETIN (New Series) OF THE AMERICAN MATHEMATICAL SOCIETY Volume 54, Number 2, April 2017, Pages 341–345 http://dx.doi.org/10.1090/bull/1558 Article electronically published on September 14, 2016 Asymptotic geometric analysis, Part I, by Shiri Artstein-Avidan, Apostolos Gi- annopoulos, and Vitali D. Milman, Mathematical Surveys and Monographs, Vol. 202, American Mathematical Society, Providence, RI, 2015, xx+451 pp., ISBN 978-1-4704-2193-9 { }∞ ∞ For a sequence xn n=1 of real numbers, the series n=1 xn converges absolutely, ∞ | | ∞ ∞ ± i.e., n=1 xn < , if and only if it converges unconditionally, i.e., n=1 xn converges for all choices of signs. This is true also if {xn} is a sequence in a finite-dimensional normed space. Answering a question of Banach [1], Dvoretzky and Rogers [4] showed that no infinite-dimensional Banach space continues to sat- isfy this property: in any such space there is an unconditionally convergent series ∞ ∞ ∞ n=1 xn such that n=1 xn = . That a Hilbert space contains such a se- { }∞ ∞ 2 ∞ quence is easy—take any orthogonal sequence xn n=1 with n=1 xn < and ∞ ∞ n=1 xn = . The main result in [4] is that a somewhat similar phenomenon occurs in any finite-dimensional normed space: a consequence of what is now called the Dvoretzky–Rogers Lemma says that any such n-dimensional space (X, ·)ad- mits a Euclidean norm |·| which dominates · and such that there exists an { }n n ≥ n orthonormal basis xi i=1 with i=1 xi 10 (the actual result is stronger). From this it is easy to deduce the existence of the required sequence in any infinite- dimensional Banach space.
    [Show full text]
  • Joram Lindenstrauss, in Memoriam
    Joram Lindenstrauss, in Memoriam Compiled by William B. Johnson and Gideon Schechtman oram Lindenstrauss was born on October 28, 1936, in Tel Aviv. He was the only child of parents who were both lawyers. Joram began his studies in mathematics at The Hebrew University of Jerusalem in J1954 and completed his PhD in 1962 under A. Dvoretzky and B. Grunbaum. After postdocs at Yale University and the University of Washington, he returned to the Hebrew University, where he remained until retiring in 2005. He passed away on April 29, 2012. Joram met his wife, Naomi, during his studies at the Hebrew University. Naomi holds a PhD degree in computer science from Texas A&M University. They have four children, all of whom have PhDs: Ayelet and Elon are mathematicians at Indiana University and The Hebrew University of Jerusalem, respectively; Kinneret Keren is a biophysicist at The Technion, and Gallia is a researcher at the Institute for National Security Studies at Tel Aviv University. Joram’s PhD dealt with extensions of linear operators between Banach spaces, leading also to the study of preduals of L1 spaces. Some of his other groundbreaking research results include a study with A. Pełczy´nskiof Grothendieck’s work in Banach space theory and applications thereof, Archives of the Mathematisches Forschungsinstitut Oberwolfach. which also led to the introduction of Lp spaces Joram, 1975. and their study, a topic which he continued to pursue with H. P. Rosenthal. Lindenstrauss and Pełczy´nskipromoted in their paper the “local theory of Banach spaces,” which involves the study asymptotics of the parameters as the dimensions of numerical parameters associated with finite- of the subspaces tend to infinity.
    [Show full text]
  • Current Research Activities
    2021 Page 1 About the Weizmann Institute of Science Table of Contents About the Weizmann Institute of Science Faculty of Biology Department of Biological Regulation Department of Neurobiology Department of Immunology Department of Molecular Cell Biology Faculty of Biochemistry Department of Biomolecular Sciences Department of Molecular Genetics Department of Plant and Environmental Sciences Faculty of Chemistry Department of Chemical and Biological Physics Department of Structural Biology Department of Earth and Planetary Sciences Department of Organic Chemistry Department of Materials and Interfaces Faculty of Mathematics and Computer Science Department of Computer Science and Applied Mathematics Department of Mathematics Faculty of Physics Department of Condensed Matter Physics Department of Particle Physics and Astrophysics Department of Physics of Complex Systems Dean for Educational Activities Department of Science Teaching Page 2 About the Weizmann Institute of Science The Weizmann Institute of Science is one of the world's leading multidisciplinary basic research institutions in the natural and exact sciences. The Institute's five faculties Biology, Biochemistry, Chemistry, Physics, Mathematics and Computer Science are home to scientists and students who embark daily on fascinating journeys into the unknown, seeking to improve our understanding of nature and our place within it. The Institute has been the venue of pioneering research in neuroscience, nanotechnology and alternative energy, the search for new ways of fighting disease and hunger and creating novel materials and developing new strategies for protecting the environment. Mathematicians and computer scientists working together with biologists are uncovering unseen patterns in everything from our DNA to the ways our cells age to personal nutrition. From participating in the discovery of the Higgs boson at CERN to joining in scientific missions to the planets in our solar system, Weizmann Institute researchers are helping lead international science.
    [Show full text]
  • Scientific Activities 2003
    ScientificScientific ActivitiesActivities The Weizmann Institute of Science Scientific Activities 2003 Rehovot, Israel Edited, Designed and Typeset by Aviva Ovadia Cover Design by Shlomit Davidzon, Graphics Department We wish to thank all the secretarial staff who worked on this project, without whose help this publication would not be possible. Printed in Israel By Publishing Department Weizmann Institute of Science ISSN 0083-7849 Contents Board of Governors vii Scientific and Academic Advisory Committee xv Officers of the Weizmann Institute xvii Weizmann Institute of Science xix Faculty of Biochemistry Faculty of Biochemistry - Overview 3 Biological Chemistry 5 Molecular Genetics 15 Plant Sciences 23 Biological Services 29 Avron-Wilstätter Minerva Center for Research in Photosynthesis 31 Y. Leon Benoziyo Institute for Molecular Medicine 33 Dr. Josef Cohn Minerva Center for Biomembrane Research 35 Crown Human Genome Center 37 Mel Dobrin Center for Nutrition 39 Leo and Julia Forchheimer Center for Molecular Genetics 41 Kekst Family Center for Medical Genetics 43 Charles W. and Tillie K. Lubin Center for Plant Biotechnology 45 M.D. Moross Institute for Cancer Research 47 David and Fela Shapell Family Center for Genetic Disorders Research 49 Harry and Jeannette Weinberg Center for Plant Molecular Genetics Research 51 Faculty of Biology Faculty of Biology - Overview 55 Biological Regulation 57 Immunology 65 Molecular Cell Biology 73 Neurobiology 87 Veterinary Resources 93 Helen and Norman Asher Center for Human Brain Imaging 95 Nella and Leon Benoziyo Center for Neurosciences 97 Carl and Micaela Einhorn-Dominic Institute for Brain Research 99 Murray H. and Meyer Grodetsky Center for Research of Higher Brain Functions 101 Belle S.
    [Show full text]
  • Israel Seminar on Geometric Aspects of Functional Analysis (GAFA) 2000-2001
    Israel Seminar on Geometric Aspects of Functional Analysis (GAFA) 2000-2001 Friday, November 3, 2000 1. Mikhail Sodin (Tel Aviv): Dimension free estimates of polynomials and analytic functions (joint with F. Nazarov and A. Volberg) 2. Boris Tsirelson (Tel Aviv): Logarithm of a Hilbert space Friday, November 10, 2000 1. Michael Krivelevich (Tel Aviv): On the concentration of eigenvalues of random symmetric matrices 2. Gideon Schechtman (Rehovot): MAX CUT and an isoperimetric inequal- ity on the sphere Friday, November 24, 2000 1. Michael Entov (Rehovot): A symplectic proof of Schaffer’s conjecture in convex geometry (after J.C. Alvarez Paiva) 2. Jean-Michel Bismut (Orsay): Secondary invariants in real and complex geometry Friday, December 15, 2000 1. William B. Johnson (College Station): Non linear quotients vs. non linear quotients (joint work with J. Lindenstrauss, D. Preiss and G. Schecht- man) 2. Marianna Csornyei (London): The visibility of invisible sets Friday, December 29, 2000 1. David Preiss (London): Deformation with finitely many gradients 2. Peter Sarnak (Princeton): L-functions, arithmetic, and semiclassics: Lp norms of eigenfunctions on surfaces Friday, January 26, 2001 1. Pavel Shvartsman (Haifa): Extension of Lipschitz mappings and the K- divisibility theorem (joint work with Yu. Brudnyi) 2. Roman Vershynin (Rehovot): Coordinate restrictions of operators 424 Friday, March 9, 2001 1. Elisabeth Werner (Cleveland): An analysis of completely-positive trace- preserving maps on M2 (joint work with M.B. Ruskai and S.J. Szarek) 2. Carsten Schutt (Kiel): Orlicz norms of sequences of random variables (joint work with Y. Gordon, A. Litvak and E. Werner) Friday, March 30, 2001 1.
    [Show full text]
  • Lipschitz Quotients from Metric Trees and from Banach Spaces Containing
    Lipschitz quotients from metric trees and from Banach spaces containing William B Johnson Department of Mathematics Texas AM University Col lege Station TX USA Email johnsonmathtamuedu Joram Lindenstrauss Institute of Mathematics Hebrew University of Jerusalem Jerusalem Israel Email jorammathhujiacil David Preiss Department of Mathematics University Col lege London London Great Britain Email dpmathuclacukj and Gideon Schechtman Department of Mathematics Weizmann Institute of Science Rehovot Israel Email gideonwisdomweizmannacil INTRODUCTION ALipschitz map f between the metric spaces X and Y is called a Lips chitz quotient map if there is a C the smallest such C the coLipschitz constant is denoted coLipf while Lipf denotes the Lipschitz constant of f so that for every x X and r fB x r B f xrC X Y Thus Lipschitz quotient maps are surjective maps whichby denition have the prop erty ensured by the op en mapping theorem for surjective linear op erators b etween Banach spaces WB Johnson was supp orted in part by NSF DMS and the USIsrael Binational Science Foundation J Lindenstrauss and G Schechtman were supp orted in part by the USIsrael Binational Science Foundation and were participants in the NSF Workshop in Linear Analysis and ProbabilityatTexas AM University JOHNSON LINDENSTRAUSS PREISS AND SCHECHTMAN If there is a Lipschitz quotient mapping f from X onto Y with Lipf coLipf C wesaythat Y is a C Lipschitz quotientofX If Y is a C Lipschitz quotientof X for some C wesaythat Y is a Lipschitz quotient of X Lipschitz
    [Show full text]