Professional Networks and High-Skilled Emigration from Nazi Germany
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The Magazine
in this edition : THE 3 Joris Ivens on DVD The release in Europe 6 Joris Ivens 110 Tom Gunning MAGAZINE 9 Politics of Documen- tary Nr 14-15 | July 2009 European Foundation Joris Ivens Michael Chanan ar ers y Jo iv r 16 - Ivens, Goldberg & n is n I a v the Kinamo e h n t Michael Buckland s 0 1 1 s110 e p u ecial iss 40 - Ma vie balagan Marceline Loridan-Ivens 22 - Ivens & the Limbourg Brothers Nijmegen artists 34 - Ivens & Antonioni Jie Li 30 - Ivens & Capa Rixt Bosma July 2009 | 14-15 1 The films of MAGAZINE Joris Ivens COLOPHON Table of contents European Foundation Joris Ivens after a thorough digital restoration Europese Stichting Joris Ivens Fondation Européenne Joris Ivens Europäische Stiftung Joris Ivens 3 The release of the Ivens DVD-box set The European DVD-box set release André Stufkens Office 6 Joris Ivens 110 Visiting adress Tom Gunning Arsenaalpoort 12, 6511 PN Nijmegen Mail 9 Politics of Documentary Pb 606 NL – 6500 AP Nijmegen Michael Chanan Telephone +31 (0)24 38 88 77 4 11 Art on Ivens Fax Anthony Freestone +31 (0)24 38 88 77 6 E-mail 12 Joris Ivens 110 in Beijing [email protected] Sun Hongyung / Sun Jinyi Homepage www.ivens.nl 14 The Foundation update Consultation archives: Het Archief, Centrum voor Stads-en Streekhistorie Nijmegen / Municipal 16 Joris Ivens, Emanuel Goldberg & the Archives Nijmegen Mariënburg 27, by appointment Kinamo Movie Machine Board Michael Buckland Marceline Loridan-Ivens, president Claude Brunel, vice-president 21 Revisit Films: José Manuel Costa, member Tineke de Vaal, member - Chile: Ivens research -
Albert Einstein
THE COLLECTED PAPERS OF Albert Einstein VOLUME 15 THE BERLIN YEARS: WRITINGS & CORRESPONDENCE JUNE 1925–MAY 1927 Diana Kormos Buchwald, József Illy, A. J. Kox, Dennis Lehmkuhl, Ze’ev Rosenkranz, and Jennifer Nollar James EDITORS Anthony Duncan, Marco Giovanelli, Michel Janssen, Daniel J. Kennefick, and Issachar Unna ASSOCIATE & CONTRIBUTING EDITORS Emily de Araújo, Rudy Hirschmann, Nurit Lifshitz, and Barbara Wolff ASSISTANT EDITORS Princeton University Press 2018 Copyright © 2018 by The Hebrew University of Jerusalem 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 press.princeton.edu All Rights Reserved LIBRARY OF CONGRESS CATALOGING-IN-PUBLICATION DATA (Revised for volume 15) Einstein, Albert, 1879–1955. The collected papers of Albert Einstein. German, English, and French. Includes bibliographies and indexes. Contents: v. 1. The early years, 1879–1902 / John Stachel, editor — v. 2. The Swiss years, writings, 1900–1909 — — v. 15. The Berlin years, writings and correspondence, June 1925–May 1927 / Diana Kormos Buchwald... [et al.], editors. QC16.E5A2 1987 530 86-43132 ISBN 0-691-08407-6 (v.1) ISBN 978-0-691-17881-3 (v. 15) This book has been composed in Times. The publisher would like to acknowledge the editors of this volume for providing the camera-ready copy from which this book was printed. Princeton University Press books are printed on acid-free paper and meet the guidelines for permanence and durability of the Committee on Production Guidelines for Book Longevity of the Council on Library Resources. Printed in the United States of America 13579108642 INTRODUCTION TO VOLUME 15 The present volume covers a thrilling two-year period in twentieth-century physics, for during this time matrix mechanics—developed by Werner Heisenberg, Max Born, and Pascual Jordan—and wave mechanics, developed by Erwin Schrödinger, supplanted the earlier quantum theory. -
German Jews in the United States: a Guide to Archival Collections
GERMAN HISTORICAL INSTITUTE,WASHINGTON,DC REFERENCE GUIDE 24 GERMAN JEWS IN THE UNITED STATES: AGUIDE TO ARCHIVAL COLLECTIONS Contents INTRODUCTION &ACKNOWLEDGMENTS 1 ABOUT THE EDITOR 6 ARCHIVAL COLLECTIONS (arranged alphabetically by state and then city) ALABAMA Montgomery 1. Alabama Department of Archives and History ................................ 7 ARIZONA Phoenix 2. Arizona Jewish Historical Society ........................................................ 8 ARKANSAS Little Rock 3. Arkansas History Commission and State Archives .......................... 9 CALIFORNIA Berkeley 4. University of California, Berkeley: Bancroft Library, Archives .................................................................................................. 10 5. Judah L. Mages Museum: Western Jewish History Center ........... 14 Beverly Hills 6. Acad. of Motion Picture Arts and Sciences: Margaret Herrick Library, Special Coll. ............................................................................ 16 Davis 7. University of California at Davis: Shields Library, Special Collections and Archives ..................................................................... 16 Long Beach 8. California State Library, Long Beach: Special Collections ............. 17 Los Angeles 9. John F. Kennedy Memorial Library: Special Collections ...............18 10. UCLA Film and Television Archive .................................................. 18 11. USC: Doheny Memorial Library, Lion Feuchtwanger Archive ................................................................................................... -
License Or Copyright Restrictions May Apply to Redistribution; See Https
License or copyright restrictions may apply to redistribution; see https://www.ams.org/journal-terms-of-use License or copyright restrictions may apply to redistribution; see https://www.ams.org/journal-terms-of-use EMIL ARTIN BY RICHARD BRAUER Emil Artin died of a heart attack on December 20, 1962 at the age of 64. His unexpected death came as a tremendous shock to all who knew him. There had not been any danger signals. It was hard to realize that a person of such strong vitality was gone, that such a great mind had been extinguished by a physical failure of the body. Artin was born in Vienna on March 3,1898. He grew up in Reichen- berg, now Tschechoslovakia, then still part of the Austrian empire. His childhood seems to have been lonely. Among the happiest periods was a school year which he spent in France. What he liked best to remember was his enveloping interest in chemistry during his high school days. In his own view, his inclination towards mathematics did not show before his sixteenth year, while earlier no trace of mathe matical aptitude had been apparent.1 I have often wondered what kind of experience it must have been for a high school teacher to have a student such as Artin in his class. During the first world war, he was drafted into the Austrian Army. After the war, he studied at the University of Leipzig from which he received his Ph.D. in 1921. He became "Privatdozent" at the Univer sity of Hamburg in 1923. -
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. -
Real Proofs of Complex Theorems (And Vice Versa)
REAL PROOFS OF COMPLEX THEOREMS (AND VICE VERSA) LAWRENCE ZALCMAN Introduction. It has become fashionable recently to argue that real and complex variables should be taught together as a unified curriculum in analysis. Now this is hardly a novel idea, as a quick perusal of Whittaker and Watson's Course of Modern Analysis or either Littlewood's or Titchmarsh's Theory of Functions (not to mention any number of cours d'analyse of the nineteenth or twentieth century) will indicate. And, while some persuasive arguments can be advanced in favor of this approach, it is by no means obvious that the advantages outweigh the disadvantages or, for that matter, that a unified treatment offers any substantial benefit to the student. What is obvious is that the two subjects do interact, and interact substantially, often in a surprising fashion. These points of tangency present an instructor the opportunity to pose (and answer) natural and important questions on basic material by applying real analysis to complex function theory, and vice versa. This article is devoted to several such applications. My own experience in teaching suggests that the subject matter discussed below is particularly well-suited for presentation in a year-long first graduate course in complex analysis. While most of this material is (perhaps by definition) well known to the experts, it is not, unfortunately, a part of the common culture of professional mathematicians. In fact, several of the examples arose in response to questions from friends and colleagues. The mathematics involved is too pretty to be the private preserve of specialists. -
Robert De Montessus De Ballore's 1902 Theorem on Algebraic
Robert de Montessus de Ballore’s 1902 theorem on algebraic continued fractions : genesis and circulation Hervé Le Ferrand ∗ October 31, 2018 Abstract Robert de Montessus de Ballore proved in 1902 his famous theorem on the convergence of Padé approximants of meromorphic functions. In this paper, we will first describe the genesis of the theorem, then investigate its circulation. A number of letters addressed to Robert de Montessus by different mathematicians will be quoted to help determining the scientific context and the steps that led to the result. In particular, excerpts of the correspondence with Henri Padé in the years 1901-1902 played a leading role. The large number of authors who mentioned the theorem soon after its derivation, for instance Nörlund and Perron among others, indicates a fast circulation due to factors that will be thoroughly explained. Key words Robert de Montessus, circulation of a theorem, algebraic continued fractions, Padé’s approximants. MSC : 01A55 ; 01A60 1 Introduction This paper aims to study the genesis and circulation of the theorem on convergence of algebraic continued fractions proven by the French mathematician Robert de Montessus de Ballore (1870-1937) in 1902. The main issue is the following : which factors played a role in the elaboration then the use of this new result ? Inspired by the study of Sturm’s theorem by Hourya Sinaceur [52], the scientific context of Robert de Montessus’ research will be described. Additionally, the correlation with the other topics on which he worked will be highlighted, -
Notices of the American Mathematical
OF THE AMERICAN MATHEMATICAL SOCIETY VOLUMf 12, NUMBER 2 ISSUE NO. 80 FEBRUARY 1965 cNotiaiJ OF THE AMERICAN MATHEMATICAL SOCIETY Edited by John W. Green and Gordon L. \Yalker CONTENTS MEETINGS Calendar of Meetings o o o o o o o o o • o o • o o o o o o o • o 0 o 0 o 0 • 0 • 0 0 • 0 0 184 Program of the Meeting in New York. o 0 o 0 o 0 0 • 0 o o o 0 0 0 0 • 0 0 0 0 0 • 185 Abstracts for the Meeting- Pages 209-216 PRELIMINARY ANNOUNCEMENTS OF MEETINGS • o o o o o o o o • o 0 • 0 • 0 • • • 188 ACTIVITIES OF OTHER ASSOCIATIONS •••• o o. o o o o • o o o •• o 0 0 0. o 0 0 0 0 191 LETTERS TO THE EDITOR • o ••••• o o • o o o o o • o ••• o •••• o o o •• o o • o o 192 MEMORANDA TO MEMBERS List of Retired Mathematicians 190 Increase in Page Charges o o ••• o •• o • o o o •••••• 0 ••• 0 0 0 •• 0 0 0 0 194 Journals in Microform • o •••• o 0 ••• o • o ••• 0 •• o ••••• 0 •• 0 • • • • 194 Backlog of Mathematics Research Journals 0 0 0. 0. 0 ••• 0 •• 0 •• 0.. 195 Corporate Members ••••••••••••• 0 • 0 0 0 0 •• 0 0 • 0 •• 0 0 •• 0 ••• 0 201 ASSISTANTSHIPS AND FELLOWSHIPS IN MATHEMATICS 1965-1966 0 ••• 0 • 0 196 NEW AMS PUBLICATIONS • o •• o •• o •••• o • o o ••••• o o o •• o o •• o • o • o • 197 PERSONAL ITEMS .••••• o •• o. -
The Nobel Laureate George De Hevesy (1885-1966) - Universal Genius and Father of Nuclear Medicine Niese S* Am Silberblick 9, 01723 Wilsdruff, Germany
Open Access SAJ Biotechnology LETTER ISSN: 2375-6713 The Nobel Laureate George de Hevesy (1885-1966) - Universal Genius and Father of Nuclear Medicine Niese S* Am Silberblick 9, 01723 Wilsdruff, Germany *Corresponding author: Niese S, Am Silberblick 9, 01723 Wilsdruff, Germany, Tel: +49 35209 22849, E-mail: [email protected] Citation: Niese S, The Nobel Laureate George de Hevesy (1885-1966) - Universal Genius and Father of Nuclear Medicine. SAJ Biotechnol 5: 102 Article history: Received: 20 March 2018, Accepted: 29 March 2018, Published: 03 April 2018 Abstract The scientific work of the universal genius the Nobel Laureate George de Hevesy who has discovered and developed news in physics, chemistry, geology, biology and medicine is described. Special attention is given to his work in life science which he had done in the second half of his scientific career and was the base of the development of nuclear medicine. Keywords: George de Hevesy; Radionuclides; Nuclear Medicine Introduction George de Hevesy has founded Radioanalytical Chemistry and Nuclear Medicine, discovered the element hafnium and first separated stable isotopes. He was an inventor in many disciplines and his interest was not only focused on the development and refinement of methods, but also on the structure of matter and its changes: atoms, molecules, cells, organs, plants, animals, men and cosmic objects. He was working under complicated political situation in Europe in the 20th century. During his stay in Germany, Austria, Hungary, Switzerland, Denmark, and Sweden he wrote a lot papers in German. In 1962 he edited a large part of his articles in a collection where German papers are translated in English [1]. -
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. -
René Dubos, Tuberculosis, and the “Ecological Facets of Virulence”
HPLS (2017) 39:15 DOI 10.1007/s40656-017-0142-5 ORIGINAL PAPER René Dubos, tuberculosis, and the “ecological facets of virulence” Mark Honigsbaum1 Received: 15 January 2017 / Accepted: 23 June 2017 / Published online: 4 July 2017 © The Author(s) 2017. This article is an open access publication Abstract Reflecting on his scientific career toward the end of his life, the French- educated medical researcher Rene´ Dubos presented his flowering as an ecological thinker as a story of linear progression—the inevitable product of the intellectual seeds planted in his youth. But how much store should we set by Dubos’s account of his ecological journey? Resisting retrospective biographical readings, this paper seeks to relate the development of Dubos’s ecological ideas to his experimental practices and his career as a laboratory researcher. In particular, I focus on Dubos’s studies of tuberculosis at the Rockefeller Institute in the period 1944–1956—studies which began with an inquiry into the tubercle bacillus and the physiochemical determinants of virulence, but which soon encompassed a wider investigation of the influence of environmental forces and host–parasite interactions on susceptibility and resistance to infection in animal models. At the same time, through a close reading of Dubos’s scientific papers and correspondence, I show how he both drew on and distinguished his ecological ideas from those of other medical researchers such as Theobald Smith, Frank Macfarlane Burnet, and Frank Fenner. However, whereas Burnet and Fenner tended to view ecological interactions at the level of populations, Dubos focused on the interface of hosts and parasites in the physio- logical environments of individuals. -
Extending Korn's First Inequality to Incompatible Tensor Fields
Poincare´ meets Korn via Maxwell: Extending Korn's First Inequality to Incompatible Tensor Fields Patrizio Neff, Dirk Pauly, Karl-Josef Witsch May 14, 2014 Dedicated to Rolf Leis on the occasion of his 80th birthday Abstract 3 For a bounded domain Ω ⊂ R with Lipschitz boundary Γ and some relatively open Lipschitz subset Γt 6= ; of Γ, we prove the existence of some c > 0, such that c jjT jj 2 3×3 ≤ jjsym T jj 2 3×3 + jjCurl T jj 2 3×3 (0.1) L (Ω;R ) L (Ω;R ) L (Ω;R ) holds for all tensor fields in H(Curl; Ω), i.e., for all square-integrable tensor fields 3×3 3×3 T :Ω ! R with square-integrable generalized rotation Curl T :Ω ! R , having vanishing restricted tangential trace on Γt. If Γt = ;, (0.1) still holds at least for simply connected Ω and for all tensor fields T 2 H(Curl; Ω) which are L2(Ω)-perpendicular to so(3), i.e., to all skew-symmetric constant tensors. Here, both operations, Curl and tangential trace, are to be understood row-wise. For compatible tensor fields T = rv, (0.1) reduces to a non-standard variant of 3 the well known Korn's first inequality in R , namely c jjrvjj 2 3×3 ≤ jjsym rvjj 2 3×3 L (Ω;R ) L (Ω;R ) 1 3 for all vector fields v 2 H (Ω; R ), for which rvn, n = 1;:::; 3, are normal at Γt. On 1 3 arXiv:1203.2744v3 [math.AP] 13 May 2014 the other hand, identifying vector fields v 2 H (Ω; R ) (having the proper boundary conditions) with skew-symmetric tensor fields T , (0.1) turns to Poincar´e's inequality since p 2c jjvjj 2 3 = c jjT jj 2 3×3 ≤ jjCurl T jj 2 3×3 ≤ 2 jjrvjj 2 3 : L (Ω;R ) L (Ω;R ) L (Ω;R ) L (Ω;R ) Therefore, (0.1) may be viewed as a natural common generalization of Korn's first and Poincar´e'sinequality.