726 HENRY BURCHARD FINE [Sept.-Oct
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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. -
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. -
Luther Pfahler Eisenhart
NATIONAL ACADEMY OF SCIENCES L UTHER PFAHLER E ISENHART 1876—1965 A Biographical Memoir by S O L O M O N L EFSCHETZ 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 1969 NATIONAL ACADEMY OF SCIENCES WASHINGTON D.C. LUTHER PFAHLER EISENHART January 13, 1876-October 28,1965 BY SOLOMON LEFSCHETZ UTHER PFAHLER EISENHART was born in York, Pennsylvania, L to an old York family. He entered Gettysburg College in 1892. In his mid-junior and senior years he was the only student in mathematics, so his professor replaced classroom work by individual study of books plus reports. He graduated in 1896 and taught one year in the preparatory school of the college. He entered the Johns Hopkins Graduate School in 1897 and ob- tained his doctorate in 1900. In the fall of the latter year he began his career at Princeton as instructor in mathematics, re- maining at Princeton up to his retirement in 1945. In 1905 he was appointed by Woodrow Wilson (no doubt on Dean Henry B. Fine's suggestion) as one of the distinguished preceptors with the rank of assistant professor. This was in accordance with the preceptorial plan which Wilson introduced to raise the educational tempo of Princeton. There followed a full pro- fessorship in 1909 and deanship of the Faculty in 1925, which was combined with the chairmanship of the Department of Math- ematics as successor to Dean Fine in January 1930. In 1933 Eisenhart took over the deanship of the Graduate School. -
Curriculum Vitae
Curriculum Vitae Assaf Naor Address: Princeton University Department of Mathematics Fine Hall 1005 Washington Road Princeton, NJ 08544-1000 USA Telephone number: +1 609-258-4198 Fax number: +1 609-258-1367 Electronic mail: [email protected] Web site: http://web.math.princeton.edu/~naor/ Personal Data: Date of Birth: May 7, 1975. Citizenship: USA, Israel, Czech Republic. Employment: • 2002{2004: Post-doctoral Researcher, Theory Group, Microsoft Research. • 2004{2007: Permanent Member, Theory Group, Microsoft Research. • 2005{2007: Affiliate Assistant Professor of Mathematics, University of Washington. • 2006{2009: Associate Professor of Mathematics, Courant Institute of Mathematical Sciences, New York University (on leave Fall 2006). • 2008{2015: Associated faculty member in computer science, Courant Institute of Mathematical Sciences, New York University (on leave in the academic year 2014{2015). • 2009{2015: Professor of Mathematics, Courant Institute of Mathematical Sciences, New York University (on leave in the academic year 2014{2015). • 2014{present: Professor of Mathematics, Princeton University. • 2014{present: Associated Faculty, The Program in Applied and Computational Mathematics (PACM), Princeton University. • 2016 Fall semester: Henry Burchard Fine Professor of Mathematics, Princeton University. • 2017{2018: Member, Institute for Advanced Study. • 2020 Spring semester: Henry Burchard Fine Professor of Mathematics, Princeton University. 1 Education: • 1993{1996: Studies for a B.Sc. degree in Mathematics at the Hebrew University in Jerusalem. Graduated Summa Cum Laude in 1996. • 1996{1998: Studies for an M.Sc. degree in Mathematics at the Hebrew University in Jerusalem. M.Sc. thesis: \Geometric Problems in Non-Linear Functional Analysis," prepared under the supervision of Joram Lindenstrauss. Graduated Summa Cum Laude in 1998. -
January 2013 Prizes and Awards
January 2013 Prizes and Awards 4:25 P.M., Thursday, January 10, 2013 PROGRAM SUMMARY OF AWARDS OPENING REMARKS FOR AMS Eric Friedlander, President LEVI L. CONANT PRIZE: JOHN BAEZ, JOHN HUERTA American Mathematical Society E. H. MOORE RESEARCH ARTICLE PRIZE: MICHAEL LARSEN, RICHARD PINK DEBORAH AND FRANKLIN TEPPER HAIMO AWARDS FOR DISTINGUISHED COLLEGE OR UNIVERSITY DAVID P. ROBBINS PRIZE: ALEXANDER RAZBOROV TEACHING OF MATHEMATICS RUTH LYTTLE SATTER PRIZE IN MATHEMATICS: MARYAM MIRZAKHANI Mathematical Association of America LEROY P. STEELE PRIZE FOR LIFETIME ACHIEVEMENT: YAKOV SINAI EULER BOOK PRIZE LEROY P. STEELE PRIZE FOR MATHEMATICAL EXPOSITION: JOHN GUCKENHEIMER, PHILIP HOLMES Mathematical Association of America LEROY P. STEELE PRIZE FOR SEMINAL CONTRIBUTION TO RESEARCH: SAHARON SHELAH LEVI L. CONANT PRIZE OSWALD VEBLEN PRIZE IN GEOMETRY: IAN AGOL, DANIEL WISE American Mathematical Society DAVID P. ROBBINS PRIZE FOR AMS-SIAM American Mathematical Society NORBERT WIENER PRIZE IN APPLIED MATHEMATICS: ANDREW J. MAJDA OSWALD VEBLEN PRIZE IN GEOMETRY FOR AMS-MAA-SIAM American Mathematical Society FRANK AND BRENNIE MORGAN PRIZE FOR OUTSTANDING RESEARCH IN MATHEMATICS BY ALICE T. SCHAFER PRIZE FOR EXCELLENCE IN MATHEMATICS BY AN UNDERGRADUATE WOMAN AN UNDERGRADUATE STUDENT: FAN WEI Association for Women in Mathematics FOR AWM LOUISE HAY AWARD FOR CONTRIBUTIONS TO MATHEMATICS EDUCATION LOUISE HAY AWARD FOR CONTRIBUTIONS TO MATHEMATICS EDUCATION: AMY COHEN Association for Women in Mathematics M. GWENETH HUMPHREYS AWARD FOR MENTORSHIP OF UNDERGRADUATE -
Leon W. Cohen
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 6 (PMC6) © The Trustees of Princeton University, 1985 LEON W. COHEN (with ALBERT TUCKER) This is an interview of Leon Warren Cohen at Princeton University on 13 April 1984. The interviewers are William Aspray and Albert Tucker. -
Public Recognition and Media Coverage of Mathematical Achievements
Journal of Humanistic Mathematics Volume 9 | Issue 2 July 2019 Public Recognition and Media Coverage of Mathematical Achievements Juan Matías Sepulcre University of Alicante Follow this and additional works at: https://scholarship.claremont.edu/jhm Part of the Arts and Humanities Commons, and the Mathematics Commons Recommended Citation Sepulcre, J. "Public Recognition and Media Coverage of Mathematical Achievements," Journal of Humanistic Mathematics, Volume 9 Issue 2 (July 2019), pages 93-129. DOI: 10.5642/ jhummath.201902.08 . Available at: https://scholarship.claremont.edu/jhm/vol9/iss2/8 ©2019 by the authors. This work is licensed under a Creative Commons License. JHM is an open access bi-annual journal sponsored by the Claremont Center for the Mathematical Sciences and published by the Claremont Colleges Library | ISSN 2159-8118 | http://scholarship.claremont.edu/jhm/ The editorial staff of JHM works hard to make sure the scholarship disseminated in JHM is accurate and upholds professional ethical guidelines. However the views and opinions expressed in each published manuscript belong exclusively to the individual contributor(s). The publisher and the editors do not endorse or accept responsibility for them. See https://scholarship.claremont.edu/jhm/policies.html for more information. Public Recognition and Media Coverage of Mathematical Achievements Juan Matías Sepulcre Department of Mathematics, University of Alicante, Alicante, SPAIN [email protected] Synopsis This report aims to convince readers that there are clear indications that society is increasingly taking a greater interest in science and particularly in mathemat- ics, and thus society in general has come to recognise, through different awards, privileges, and distinctions, the work of many mathematicians. -
Abraham Adrian Albert 1905-1972 by Nathan Jacobson
BULLETIN OF THE AMERICAN MATHEMATICAL SOCIETY Volume 80, Number 6, November 1974 ABRAHAM ADRIAN ALBERT 1905-1972 BY NATHAN JACOBSON Adrian Albert, one of the foremost algebraists of the world and Presi dent of the American Mathematical Society from 1965 to 1967, died on June 6, 1972. For almost a year before his death it had become apparent to his friends that his manner had altered from its customary vigor to one which was rather subdued. At first they attributed this to a letdown which might have resulted from Albert's having recently relinquished a very demanding administrative position (Dean of the Division of Physical Sciences at the University of Chicago) that he had held for a number of years. Eventually it became known that he was gravely ill of physical causes that had their origin in diabetes with which he had been afflicted for many years. Albert was a first generation American and a second generation Ameri can mathematician following that of E. H. Moore, Oswald Veblen, L. E. Dickson and G. D. Birkhoff. His mother came to the United States from Kiev and his father came from England.1 The father had run away from his home in Yilna at the age of fourteen, and on arriving in England, he discarded his family name (which remains unknown) and took in its place the name Albert after the prince consort of Queen Victoria. Albert's father was something of a scholar, with a deep interest in English literature. He taught school for a while in England but after coming to the United States he became a salesman, a shopkeeper, and a manufacturer. -
Geometry As Physics: Oswald Veblen and the Princeton School
Karl-Heinz Schlote, Martina Schneider (eds.) Mathematics meets physics A contribution to their interaction in the 19th and the first half of the 20th century Geometry as Physics: Oswald Veblen and the Princeton School Jim Ritter 1 Oswald Veblen ........................... 148 2 The lessons of war ......................... 151 2.1 The Princeton School ................... 151 2.2 The geometry of paths program ............. 155 3 Physics and the Princeton School ................ 162 3.1 Responding to Weyl .................... 162 3.2 Widening the circle .................... 164 3.3 Responding to Einstein .................. 165 3.4 Differential invariants ................... 168 3.5 Talking to physicists .................... 170 3.6 Winding down ....................... 173 4 Bibliography ............................ 176 146 Part II. Lokale Kontexte | Local contexts Einstein’s General Theory of Relativity has often been taken as the quintessential modern example of what can happen when a mathemati- cal field comes into contact with a physical discipline. Indeed the story of the meeting between differential geometry and general relativity is often summed up in the literature by the expression “the geometrization of physics”. We shall be telling a different story here, one in which a group of mathematicians, in alliance with some physicists, consciously organized themselves into a school, organized on a large scale with a definite program. Their aim: to produce a new joint mathematics and physics project which would empower a great scientific advance in the domain of mathematics/theoretical physics, in turn raising the United States in general – and Princeton University in particular – to the position of a world-class scientific power. The primary creator and principal theorist of this project was Oswald Veblen and we shall be following the story from his point of view, as well that of his colleague and co-organizer Luther Pfahler Eisenhart. -
Why the Quantum
Deep Beauty: Mathematical Innovation and the Search for an Underlying Intelligibility of the Quantum World A Symposium and Book Publication Program Sponsored by Princeton University’s Department of Philosophy Supported by a Grant from the John Templeton Foundation Celebrating the Life and Legacy of John von Neumann and the 75th Anniversary of the Publication of His Classic Text: The Mathematical Foundations of Quantum Mechanics* Symposium: October 3 – October 4, 2007 Princeton, New Jersey _______________________ Revised 09-11-07, PContractor ________________ * von Neumann, Johann. Mathematische grundlagen der quantenmechanik. Berlin: J. Springer, 1932. Deep Beauty:Mathematical Innovation and the Search for an Underlying Intelligibility of the Quantum World John von Neumann,1903-1957 Courtesy of the Archives of the Institute for Advanced Study (Princeton)* The following photos are copyrighted by the Institute for Advanced Study, and they were photographed by Alan Richards unless otherwise specified. For copyright information, visit http://admin.ias.edu/hslib/archives.htm. *[ED. NOTE: ELLIPSIS WILL WRITE FOR PERMISSION IF PHOTO IS USED; SEE http://www.physics.umd.edu/robot/neumann.html] Page 2 of 14 Deep Beauty:Mathematical Innovation and the Search for an Underlying Intelligibility of the Quantum World Project Overview and Background DEEP BEAUTY: Mathematical Innovation and the Search for an Underlying Intelligibility of the Quantum World celebrates the life and legacy of the scientific and mathematical polymath John Von Neumann 50 years after his death and 75 years following the publication of his renowned, path- breaking classic text, The Mathematical Foundations of Quantum Mechanics.* The program, supported by a grant from the John Templeton Foundation, consists of (1) a two-day symposium sponsored by the Department of Philosophy at Princeton University to be held in Princeton October 3–4, 2007 and (2) a subsequent research volume to be published by a major academic press. -
RM Calendar 2011
Rudi Mathematici x4-8.212x3+25.286.894x2-34.603.963.748x+17.756.354.226.585 =0 Rudi Mathematici January 1 S (1894) Satyendranath BOSE Putnam 1996 - A1 (1878) Agner Krarup ERLANG (1912) Boris GNEDENKO Find the least number A such that for any two (1803) Guglielmo LIBRI Carucci dalla Sommaja RM132 squares of combined area 1, a rectangle of 2 S (1822) Rudolf Julius Emmanuel CLAUSIUS area A exists such that the two squares can be (1938) Anatoly SAMOILENKO packed in the rectangle (without interior (1905) Lev Genrichovich SHNIRELMAN overlap). You may assume that the sides of 1 3 M (1917) Yuri Alexeievich MITROPOLSKY the squares are parallel to the sides of the rectangle. 4 T (1643) Isaac NEWTON RM071 5 W (1871) Federigo ENRIQUES RM084 Math pickup lines (1871) Gino FANO (1838) Marie Ennemond Camille JORDAN My love for you is a monotonically increasing 6 T (1807) Jozeph Mitza PETZVAL unbounded function. (1841) Rudolf STURM MathJokes4MathyFolks 7 F (1871) Felix Edouard Justin Emile BOREL (1907) Raymond Edward Alan Christopher PALEY Ten percent of all car thieves are left-handed. 8 S (1924) Paul Moritz COHN All polar bears are left-handed. (1888) Richard COURANT If your car is stolen, there’s a 10% chance it (1942) Stephen William HAWKING was taken by a polar bear. 9 S (1864) Vladimir Adreievich STEKLOV The description of right lines and circles, upon 2 10 M (1905) Ruth MOUFANG which geometry is founded, belongs to (1875) Issai SCHUR mechanics. Geometry does not teach us to 11 T (1545) Guidobaldo DEL MONTE RM120 draw these lines, but requires them to be (1734) Achille Pierre Dionis DU SEJOUR drawn. -
Polygons of Petrovic and Fine, Algebraic Odes, and Contemporary
Polygons of Petrovi´cand Fine, algebraic ODEs, and contemporary mathematics Vladimir Dragovi´c1, Irina Goryuchkina2 Abstract Here, we study the genesis and evolution of geometric ideas and techniques in investigations of movable singularities of algebraic ordinary differential equations. This leads us to the work of Mihailo Petrovi´con algebraic differential equations and in particular his geometric ideas captured in his polygon method from the last years of the XIXth century, which have been left completely unnoticed by the experts. This concept, also developed in a bit a different direction and indepen- dently by Henry Fine, generalizes the famous Newton-Puiseux polygonal method and applies to algebraic ODEs rather than algebraic equations. Although remarkable, the Petrovi´clegacy has been practically neglected in the modern literature, while the situation is less severe in the case of results of Fine. Thus, we study the development of the ideas of Petrovi´cand Fine and their places in contemporary mathematics. MSC2010: 34M35, 01A55, 34M25, 34M30. Key words: algebraic ODEs, Petrovi´cpolygons, Fine polygons, movable poles, movable zeros. Contents 1 Introduction 2 1.1 Mihailo Petrovi´c . .2 1.2 Henry Fine . .4 2 Historic context: the 1880's 6 3 Petrovi´cpolygons 14 3.1 Generalized homogeneity and some limitations concerning higher order ODEs . 21 arXiv:1908.03644v2 [math.CA] 15 Dec 2019 4 Fine polygons 21 5 Further development of the methods of polygons of Petrovi´cand Fine 22 6 On movable singularities of algebraic ODEs of the first order 23 7 On single-valued solutions of algebraic ODEs of the first order explicitly resolved w.r.t.