From the Collections of the Seeley G. Mudd Manuscript Library, Princeton, NJ

Total Page:16

File Type:pdf, Size:1020Kb

From the Collections of the Seeley G. Mudd Manuscript Library, Princeton, NJ From the collections of the Seeley G. Mudd Manuscript Library, Princeton, NJ These documents can only be used for educational and research purposes (“Fair use”) as per U.S. Copyright law (text below). By accessing this file, all users agree that their use falls within fair use as defined by the copyright law. They further agree to request permission of the Princeton University Library (and pay any fees, if applicable) if they plan to publish, broadcast, or otherwise disseminate this material. This includes all forms of electronic distribution. Inquiries about this material can be directed to: Seeley G. Mudd Manuscript Library 65 Olden Street Princeton, NJ 08540 609-258-6345 609-258-3385 (fax) [email protected] U.S. Copyright law test The copyright law of the United States (Title 17, United States Code) governs the making of photocopies or other reproductions of copyrighted material. Under certain conditions specified in the law, libraries and archives are authorized to furnish a photocopy or other reproduction. One of these specified conditions is that the photocopy or other reproduction is not to be “used for any purpose other than private study, scholarship or research.” If a user makes a request for, or later uses, a photocopy or other reproduction for purposes in excess of “fair use,” that user may be liable for copyright infringement. The Princeton Mathematics Community in the 1930s Transcript Number 18 (PMC18) © The Trustees of Princeton University, 1985 ISRAEL HALPERIN (with ALBERT TUCKER) This is an interview of Israel Halperin at Princeton University on 25 May 1984. The interviewer is Albert Tucker. Tucker: Would you tell me how it was that you came to Princeton as a graduate student? Halperin: Well, came in 1933. Prior to that I had done a year's graduate work at the University of Toronto. Before the end of that year I applied to a number of institutions in the United States with graduate schools of high repute for an opportunity to go there to do Ph.D. work. I was accepted at several places including Princeton, so it was just a case of choosing which I preferred. Since one of Toronto's graduates, Albert Tucker, had gone to Princeton, that was a place that I knew something about. Tucker: There was a second one. Halperin: That's true, but Albert Tucker had not only been there but he, by this time, had taken his Ph.D. and gone on to higher things. The reputation of the Princeton staff had become rather solid at Toronto. Yes, there was a second one, Malcolm Robertson, who was in the course of doing his Ph.D. That was enough for me. It was also so that another student with whom I was in close touch at Toronto-we were close friends-had an offer to go to Princeton to do graduate work in physics. Tucker: That was John Blewett? Halperin: Yes. Together we decided we would go to Princeton. (PMC18) 1 Tucker: Do you remember your first days at Princeton? Halperin: Oh yes. Of course we were very poor. We were all very poor in those days, and we came by bus. We arrived at the bus station at the edge of Princeton, as it was then. So I phoned Al Tucker and said, "We're here, what should we do?" He said, "Stay right there, I'll come." So he came and took us to a place where we could have a room. He had been there, a place called Brown Hall, a residence of the Theological Seminary. Tucker: Of course by then, Fine Hall was in use. Fine Hall opened for business in the fall of 1931 as I recall. Halperin: It is very interesting that to those who had been there, this was a rather new building, but to someone like myself who had just arrived, it might as well have been there 100 years. Tucker: From whom did you take courses in your first year? Do you remember? Halperin: Oh, I remember very well. I got the impression I wasn't taking courses. But those of us who were in our first year of graduate work were apparently expected to take [Luther P.] Eisenhart's tensor-calculus course. When I started that course, it was all very dull because I had been through all of this with [John L.] Synge in Toronto. Tucker: Yes. Halperin: I got rather fed up, in spite of the fact that Eisenhart was the dean and a stern-looking gentleman, and I just didn't go to lectures after a few. The other courses were so casual that I sort of dropped out of them too. I went to Bohnenblust's lectures for a while, but I had had most of the stuff from Professor William J. Webber in Toronto. But the one person whose lectures I had not had before was von Neumann, and I wouldn't have missed any of that. Tucker: What was he lecturing on that year? Halperin: Well, I recall the story I heard later. Someone is said to have asked Eugene Wi_gner, "What is von Neumann lecturing on this year?", and Wigner replied, "I don't know what he'll call it, but it will be Hilbert spaces." Yes, he was lecturing on Hilbert spaces, on the spectral theorem. At first I couldn't understand how you could have Hilbert spaces with complex numbers. I had never heard of such a thing. I asked Malcolm Robertson, "How do you define the inner product if you have complex numbers?", and he told me. Tucker: Did you participate in the activities that went on, such as those in the common room?·· Halperin: Oh yes. The common room was a wonderful place. As I said, we were all poor-all the students were poor-but I didn't see any (PMC18) 2 trace of competition or friction. It seemed to me we were all monks in a monastery, all working with the purest motives to discover mathematics and to share it with others. The common room was a very lively place. Those were the days when refugees were coming out of Europe, and those in mathematics seemed to head first for Princeton, because the Institute and the University's math department were both there. It was a tremendous concentration of talent. There was hardly a day that in the common room we wouldn't see a new face and ask who that was, and the answer would be some mathematician we'd heard of, who was a great researcher. Tucker: Was [Stan] Ulam around at that time? Halperin: He. wasn't around when I came; he arrived later. In fact, when he arrived I was deputized to show him around. I remember taking him, among other places, to the gym where you could go swimming. I enjoyed swimming enormously, so with great satisfaction I showed Ulam the possibilities of going swimming. He turned his nose up at that; he wasn't interested. Tucker: I think Veblen had me meet Ulam when he arrived by boat. Might you have come along with me on that trip? Halperin: No, the first time I saw Ulam was when I was called by Lefschetz and told to take Ulam around and show him the University. Tucker: Before that I was told to meet him. Halperin: So you went to New York to find him? Tucker: He was in Hoboken, as I recall. I think a Polish-American liner had arrived in Hoboken. Halperin: I see. Tucker: Have you heard that Ulam died just recently? Halperin: I heard that just yesterday. I was quite surprised because I had been in correspondence with Ulam. I was out of touch with him for many years, but then I sent him a copy of the 1981 American Math Society Memoir by von Neumann. After that we were in correspondence a bit. I was going to meet him in Washington, but it turned out that I was there the week before he got there. I wrote him after that, but I did not get a reply before he died. Tucker: When did you start working on your thesis? Halperin: In those days, as is perhaps still the case, the graduate student was expected to qualify in what were called prelims. Tucker: Yes. (PMC18) 3 Halperin: There wasn't much expectancy of getting involved with the research topic until then. Bochner wasn't very happy about that; he once said to me rather vigorously, "You should be working on a problem." I was just accumulating information the first year. I passed my prelims in the fall at the beginning of my second year. Tucker: Whom did you have on your prelims committee? Halperin: That was a remarkable situation. The committee consisted of Solomon Lefschetz, H.F. Bohnenblust, and T. Y. Thomas. I had been told that the examination was to start at 3:30. At 3:00 Boni was going by a lecture room and saw me in the room, and he said, "Why aren't you at your prelims?" I said, "It doesn't start until 3:30." "No," he said, "it starts at 2:30." So he took rrie ·down to the room, and there Lefschetz and Thomas were, waiting and talking. So my prelims got started. It had gone on for about 15 minutes when Thomas got up and said, "I've got to go to tea," and out he walked. Tucker: Lefschetz and Boni went on? Halperin: That's right. It was a very casual affair. It wasn't what I had anticipated.
Recommended publications
  • A Historical Perspective of Spectrum Estimation
    PROCEEDINGSIEEE, OF THE VOL. 70, NO. 9, SEPTEMBER885 1982 A Historical Perspective of Spectrum Estimation ENDERS A. ROBINSON Invited Paper Alwhrct-The prehistory of spectral estimation has its mots in an- times, credit for the empirical discovery of spectra goes to the cient times with the development of the calendar and the clock The diversified genius of Sir Isaac Newton [ 11. But the great in- work of F’ythagom in 600 B.C. on the laws of musical harmony found mathematical expression in the eighteenthcentury in terms of the wave terest in spectral analysis made its appearanceonly a little equation. The strueto understand the solution of the wave equation more than a century ago. The prominent German chemist was fhlly resolved by Jean Baptiste Joseph de Fourier in 1807 with Robert Wilhelm Bunsen (18 1 1-1899) repeated Newton’s his introduction of the Fourier series TheFourier theory was ex- experiment of the glass prism. Only Bunsen did not use the tended to the case of arbitrary orthogollpl functions by Stmn and sun’s rays Newton did. Newtonhad found that aray of Liowillein 1836. The Stum+Liouville theory led to the greatest as empirical sum of spectral analysis yet obbhed, namely the formulo sunlight is expanded into a band of many colors, the spectrum tion of quantum mechnnics as given by Heisenberg and SchrMngm in of the rainbow. In Bunsen’s experiment, the role of pure sun- 1925 and 1926. In 1929 John von Neumann put the spectral theory of light was replaced by the burning of an old rag that had been the atom on a Turn mathematical foundation in his spectral represent, soaked in a salt solution (sodium chloride).
    [Show full text]
  • Locally Compact Groups: Traditions and Trends Karl Heinrich Hofmann Technische Universitat Darmstadt, [email protected]
    University of Dayton eCommons Summer Conference on Topology and Its Department of Mathematics Applications 6-2017 Locally Compact Groups: Traditions and Trends Karl Heinrich Hofmann Technische Universitat Darmstadt, [email protected] Wolfgang Herfort Francesco G. Russo Follow this and additional works at: http://ecommons.udayton.edu/topology_conf Part of the Geometry and Topology Commons, and the Special Functions Commons eCommons Citation Hofmann, Karl Heinrich; Herfort, Wolfgang; and Russo, Francesco G., "Locally Compact Groups: Traditions and Trends" (2017). Summer Conference on Topology and Its Applications. 47. http://ecommons.udayton.edu/topology_conf/47 This Plenary Lecture is brought to you for free and open access by the Department of Mathematics at eCommons. It has been accepted for inclusion in Summer Conference on Topology and Its Applications by an authorized administrator of eCommons. For more information, please contact [email protected], [email protected]. Some Background Notes Some \new" tools Near abelian groups Applications Alexander Doniphan Wallace (1905{1985) Gordon Thomas Whyburn Robert Lee Moore Some Background Notes Some \new" tools Near abelian groups Applications \The best mathematics is the most mixed-up mathematics, those disciplines in which analysis, algebra and topology all play a vital role." Gordon Thomas Whyburn Robert Lee Moore Some Background Notes Some \new" tools Near abelian groups Applications \The best mathematics is the most mixed-up mathematics, those disciplines in which
    [Show full text]
  • Martin Gardner Receives JPBM Communications Award
    THE NEWSLETTER OF THE MATHEMATICAL ASSOCIAnON OF AMERICA Martin Gardner Receives JPBM voIome 14, Number 4 Communications Award Martin Gardner has been named the 1994 the United States Navy recipient of the Joint Policy Board for Math­ and served until the end ematics Communications Award. Author of of the Second World In this Issue numerous books and articles about mathemat­ War. He began his Sci­ ics' Gardner isbest known for thelong-running entific Americancolumn "Mathematical Games" column in Scientific in December 1956. 4 CD-ROM American. For nearly forty years, Gardner, The MAA is proud to count Gardneras one of its Textbooks and through his column and books, has exertedan authors. He has published four books with the enormous influence on mathematicians and Calculus Association, with three more in thepipeline. This students of mathematics. September, he begins "Gardner's Gatherings," 6 Open Secrets When asked about the appeal of mathemat­ a new column in Math Horizons. ics, Gardner said, "It's just the patterns, and Previous JPBM Communications Awards have their order-and their beauty: the way it all gone to James Gleick, author of Chaos; Hugh 8 Section Awards fits together so it all comes out right in the Whitemore for the play Breaking the Code; Ivars end." for Distinguished Peterson, author of several books and associate Teaching Gardner graduated Phi Beta Kappa in phi­ editor of Science News; and Joel Schneider, losophy from the University of Chicago in content director for the Children's Television 10 Personal Opinion 1936, and then pursued graduate work in the Workshop's Square One TV.
    [Show full text]
  • Publications of Members, 1930-1954
    THE INSTITUTE FOR ADVANCED STUDY PUBLICATIONS OF MEMBERS 1930 • 1954 PRINCETON, NEW JERSEY . 1955 COPYRIGHT 1955, BY THE INSTITUTE FOR ADVANCED STUDY MANUFACTURED IN THE UNITED STATES OF AMERICA BY PRINCETON UNIVERSITY PRESS, PRINCETON, N.J. CONTENTS FOREWORD 3 BIBLIOGRAPHY 9 DIRECTORY OF INSTITUTE MEMBERS, 1930-1954 205 MEMBERS WITH APPOINTMENTS OF LONG TERM 265 TRUSTEES 269 buH FOREWORD FOREWORD Publication of this bibliography marks the 25th Anniversary of the foundation of the Institute for Advanced Study. The certificate of incorporation of the Institute was signed on the 20th day of May, 1930. The first academic appointments, naming Albert Einstein and Oswald Veblen as Professors at the Institute, were approved two and one- half years later, in initiation of academic work. The Institute for Advanced Study is devoted to the encouragement, support and patronage of learning—of science, in the old, broad, undifferentiated sense of the word. The Institute partakes of the character both of a university and of a research institute j but it also differs in significant ways from both. It is unlike a university, for instance, in its small size—its academic membership at any one time numbers only a little over a hundred. It is unlike a university in that it has no formal curriculum, no scheduled courses of instruction, no commitment that all branches of learning be rep- resented in its faculty and members. It is unlike a research institute in that its purposes are broader, that it supports many separate fields of study, that, with one exception, it maintains no laboratories; and above all in that it welcomes temporary members, whose intellectual development and growth are one of its principal purposes.
    [Show full text]
  • Oswald Veblen
    NATIONAL ACADEMY OF SCIENCES O S W A L D V E B LEN 1880—1960 A Biographical Memoir by S A U N D E R S M A C L ANE Any opinions expressed in this memoir are those of the author(s) and do not necessarily reflect the views of the National Academy of Sciences. Biographical Memoir COPYRIGHT 1964 NATIONAL ACADEMY OF SCIENCES WASHINGTON D.C. OSWALD VEBLEN June 24,1880—August 10, i960 BY SAUNDERS MAC LANE SWALD VEBLEN, geometer and mathematical statesman, spanned O in his career the full range of twentieth-century Mathematics in the United States; his leadership in transmitting ideas and in de- veloping young men has had a substantial effect on the present mathematical scene. At the turn of the century he studied at Chi- cago, at the period when that University was first starting the doc- toral training of young Mathematicians in this country. He then continued at Princeton University, where his own work and that of his students played a leading role in the development of an outstand- ing department of Mathematics in Fine Hall. Later, when the In- stitute for Advanced Study was founded, Veblen became one of its first professors, and had a vital part in the development of this In- stitute as a world center for mathematical research. Veblen's background was Norwegian. His grandfather, Thomas Anderson Veblen, (1818-1906) came from Odegaard, Homan Con- gregation, Vester Slidre Parish, Valdris. After work as a cabinet- maker and as a Norwegian soldier, he was anxious to come to the United States.
    [Show full text]
  • Emil Artin in America
    MATHEMATICAL PERSPECTIVES BULLETIN (New Series) OF THE AMERICAN MATHEMATICAL SOCIETY Volume 50, Number 2, April 2013, Pages 321–330 S 0273-0979(2012)01398-8 Article electronically published on December 18, 2012 CREATING A LIFE: EMIL ARTIN IN AMERICA DELLA DUMBAUGH AND JOACHIM SCHWERMER 1. Introduction In January 1933, Adolf Hitler and the Nazi party assumed control of Germany. On 7 April of that year the Nazis created the notion of “non-Aryan descent”.1 “It was only a question of time”, Richard Brauer would later describe it, “until [Emil] Artin, with his feeling for individual freedom, his sense of justice, his abhorrence of physical violence would leave Germany” [5, p. 28]. By the time Hitler issued the edict on 26 January 1937, which removed any employee married to a Jew from their position as of 1 July 1937,2 Artin had already begun to make plans to leave Germany. Artin had married his former student, Natalie Jasny, in 1929, and, since she had at least one Jewish grandparent, the Nazis classified her as Jewish. On 1 October 1937, Artin and his family arrived in America [19, p. 80]. The surprising combination of a Roman Catholic university and a celebrated American mathematician known for his gnarly personality played a critical role in Artin’s emigration to America. Solomon Lefschetz had just served as AMS president from 1935–1936 when Artin came to his attention: “A few days ago I returned from a meeting of the American Mathematical Society where as President, I was particularly well placed to know what was going on”, Lefschetz wrote to the president of Notre Dame on 12 January 1937, exactly two weeks prior to the announcement of the Hitler edict that would influence Artin directly.
    [Show full text]
  • A Century of Mathematics in America, Peter Duren Et Ai., (Eds.), Vol
    Garrett Birkhoff has had a lifelong connection with Harvard mathematics. He was an infant when his father, the famous mathematician G. D. Birkhoff, joined the Harvard faculty. He has had a long academic career at Harvard: A.B. in 1932, Society of Fellows in 1933-1936, and a faculty appointmentfrom 1936 until his retirement in 1981. His research has ranged widely through alge­ bra, lattice theory, hydrodynamics, differential equations, scientific computing, and history of mathematics. Among his many publications are books on lattice theory and hydrodynamics, and the pioneering textbook A Survey of Modern Algebra, written jointly with S. Mac Lane. He has served as president ofSIAM and is a member of the National Academy of Sciences. Mathematics at Harvard, 1836-1944 GARRETT BIRKHOFF O. OUTLINE As my contribution to the history of mathematics in America, I decided to write a connected account of mathematical activity at Harvard from 1836 (Harvard's bicentennial) to the present day. During that time, many mathe­ maticians at Harvard have tried to respond constructively to the challenges and opportunities confronting them in a rapidly changing world. This essay reviews what might be called the indigenous period, lasting through World War II, during which most members of the Harvard mathe­ matical faculty had also studied there. Indeed, as will be explained in §§ 1-3 below, mathematical activity at Harvard was dominated by Benjamin Peirce and his students in the first half of this period. Then, from 1890 until around 1920, while our country was becoming a great power economically, basic mathematical research of high quality, mostly in traditional areas of analysis and theoretical celestial mechanics, was carried on by several faculty members.
    [Show full text]
  • Writing the History of Dynamical Systems and Chaos
    Historia Mathematica 29 (2002), 273–339 doi:10.1006/hmat.2002.2351 Writing the History of Dynamical Systems and Chaos: View metadata, citation and similar papersLongue at core.ac.uk Dur´ee and Revolution, Disciplines and Cultures1 brought to you by CORE provided by Elsevier - Publisher Connector David Aubin Max-Planck Institut fur¨ Wissenschaftsgeschichte, Berlin, Germany E-mail: [email protected] and Amy Dahan Dalmedico Centre national de la recherche scientifique and Centre Alexandre-Koyre,´ Paris, France E-mail: [email protected] Between the late 1960s and the beginning of the 1980s, the wide recognition that simple dynamical laws could give rise to complex behaviors was sometimes hailed as a true scientific revolution impacting several disciplines, for which a striking label was coined—“chaos.” Mathematicians quickly pointed out that the purported revolution was relying on the abstract theory of dynamical systems founded in the late 19th century by Henri Poincar´e who had already reached a similar conclusion. In this paper, we flesh out the historiographical tensions arising from these confrontations: longue-duree´ history and revolution; abstract mathematics and the use of mathematical techniques in various other domains. After reviewing the historiography of dynamical systems theory from Poincar´e to the 1960s, we highlight the pioneering work of a few individuals (Steve Smale, Edward Lorenz, David Ruelle). We then go on to discuss the nature of the chaos phenomenon, which, we argue, was a conceptual reconfiguration as
    [Show full text]
  • Mathematicians Fleeing from Nazi Germany
    Mathematicians Fleeing from Nazi Germany Mathematicians Fleeing from Nazi Germany Individual Fates and Global Impact Reinhard Siegmund-Schultze princeton university press princeton and oxford Copyright 2009 © by Princeton University Press Published by Princeton University Press, 41 William Street, Princeton, New Jersey 08540 In the United Kingdom: Princeton University Press, 6 Oxford Street, Woodstock, Oxfordshire OX20 1TW All Rights Reserved Library of Congress Cataloging-in-Publication Data Siegmund-Schultze, R. (Reinhard) Mathematicians fleeing from Nazi Germany: individual fates and global impact / Reinhard Siegmund-Schultze. p. cm. Includes bibliographical references and index. ISBN 978-0-691-12593-0 (cloth) — ISBN 978-0-691-14041-4 (pbk.) 1. Mathematicians—Germany—History—20th century. 2. Mathematicians— United States—History—20th century. 3. Mathematicians—Germany—Biography. 4. Mathematicians—United States—Biography. 5. World War, 1939–1945— Refuges—Germany. 6. Germany—Emigration and immigration—History—1933–1945. 7. Germans—United States—History—20th century. 8. Immigrants—United States—History—20th century. 9. Mathematics—Germany—History—20th century. 10. Mathematics—United States—History—20th century. I. Title. QA27.G4S53 2008 510.09'04—dc22 2008048855 British Library Cataloging-in-Publication Data is available This book has been composed in Sabon Printed on acid-free paper. ∞ press.princeton.edu Printed in the United States of America 10 987654321 Contents List of Figures and Tables xiii Preface xvii Chapter 1 The Terms “German-Speaking Mathematician,” “Forced,” and“Voluntary Emigration” 1 Chapter 2 The Notion of “Mathematician” Plus Quantitative Figures on Persecution 13 Chapter 3 Early Emigration 30 3.1. The Push-Factor 32 3.2. The Pull-Factor 36 3.D.
    [Show full text]
  • Introducing the Mini-DML Project Thierry Bouche
    Introducing the mini-DML project Thierry Bouche To cite this version: Thierry Bouche. Introducing the mini-DML project. ECM4 Satellite Conference EMANI/DML, Jun 2004, Stockholm, Sweden. 11 p.; ISBN 3-88127-107-4. hal-00347692 HAL Id: hal-00347692 https://hal.archives-ouvertes.fr/hal-00347692 Submitted on 16 Dec 2008 HAL is a multi-disciplinary open access L’archive ouverte pluridisciplinaire HAL, est archive for the deposit and dissemination of sci- destinée au dépôt et à la diffusion de documents entific research documents, whether they are pub- scientifiques de niveau recherche, publiés ou non, lished or not. The documents may come from émanant des établissements d’enseignement et de teaching and research institutions in France or recherche français ou étrangers, des laboratoires abroad, or from public or private research centers. publics ou privés. Introducing the mini-DML project Thierry Bouche Université Joseph Fourier (Grenoble) WDML workshop Stockholm June 27th 2004 Introduction At the Göttingen meeting of the Digital mathematical library project (DML), in May 2004, the issue was raised that discovery and seamless access to the available digitised litterature was still a task to be acomplished. The ambitious project of a comprehen- sive registry of all ongoing digitisation activities in the field of mathematical research litterature was agreed upon, as well as the further investigation of many linking op- tions to ease user’s life. However, given the scope of those projects, their benefits can’t be expected too soon. Between the hope of a comprehensive DML with many eYcient entry points and the actual dissemination of heterogeneous partial lists of available material, there is a path towards multiple distributed databases allowing integrated search, metadata exchange and powerful interlinking.
    [Show full text]
  • From the Collections of the Seeley G. Mudd Manuscript Library, Princeton, NJ
    From the collections of the Seeley G. Mudd Manuscript Library, Princeton, NJ These documents can only be used for educational and research purposes (“Fair use”) as per U.S. Copyright law (text below). By accessing this file, all users agree that their use falls within fair use as defined by the copyright law. They further agree to request permission of the Princeton University Library (and pay any fees, if applicable) if they plan to publish, broadcast, or otherwise disseminate this material. This includes all forms of electronic distribution. Inquiries about this material can be directed to: Seeley G. Mudd Manuscript Library 65 Olden Street Princeton, NJ 08540 609-258-6345 609-258-3385 (fax) [email protected] U.S. Copyright law test The copyright law of the United States (Title 17, United States Code) governs the making of photocopies or other reproductions of copyrighted material. Under certain conditions specified in the law, libraries and archives are authorized to furnish a photocopy or other reproduction. One of these specified conditions is that the photocopy or other reproduction is not to be “used for any purpose other than private study, scholarship or research.” If a user makes a request for, or later uses, a photocopy or other reproduction for purposes in excess of “fair use,” that user may be liable for copyright infringement. The Princeton Mathematics Community in the 1930s Transcript Number 27 (PMC27) © The Trustees of Princeton University, 1985 ROBERT SINGLETON (with ALBERT TUCKER) This is an interview of Robert Singleton at the Cromwell Inn on 6 June 1984. The interviewer is Albert Tucker.
    [Show full text]
  • Andrew S. Toms Curriculum Vitae
    Andrew S. Toms Curriculum Vitae Contact Information Personal Information Department of Mathematics Born March 12, 1975, Montreal, PQ Purdue University Married with two sons 150 N. University St., West Lafayette, IN Canadian and British citizen 47907-2067 US Permanent Resident Telephone: (765) 494-1901 [email protected] Education 1999–2002 Ph.D. University of Toronto 1997–1999 M.Sc. University of Toronto 1993–1997 B.Sc.H. Queen’s University Employment 2013–2018 University Faculty Scholar, Purdue University 2013–present Professor, Purdue University 2010–2013 Associate Professor, Purdue University 2008–2010 Associate Professor, York University 2006–2008 Assistant Professor, York University 2004–2006 Assistant Professor, University of New Brunswick 2003–2004 NSERC Postdoctoral Fellow, Copenhagen University Honours and Awards 1. Purdue University Faculty Scholar, 2013-2018 2. AMS Centennial Fellowship 2011-12 3. CMS Gilbert de Beauregard Robinson Award (with Wilhelm Winter) 4. Israel Halperin Prize 20101 5. Canada Research Chair Nomination, 2009 (declined) 6. Ontario Early Researcher Award2, 2008–2013 7. NSERC Postdoctoral Fellowship, 2003–2004 8. Daniel B. DeLury Teaching Award, University of Toronto, 2003 9. Israel Halperin Graduate Award, University of Toronto, 2001–2002 10. NSERC Postgraduate Scholarship, 1997–2001 11. Governor General’s Medal3, Queen’s University, 1997 12. Prince of Wales Prize4, Queen’s University, 1997 1Awarded every five years to the mathematician from the Canadian community within 10 years of his/her Ph.D. deemed to have made the greatest contribution to operator algebras. 2Comparable an NSF CAREER Award in terms of funds to researcher. 3Awarded to the graduate with the highest aggregate GPA.
    [Show full text]