Emigration of Mathematicians from Outside German-Speaking Academia 1933–1963, Supported by the Society for the Protection of Science and Learning
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Ninety Years of X-Ray Spectroscopy in Italy 1896-1986
Ninety years of X-ray spectroscopy in Italy 1896-1986 Vanda Bouché1,2, Antonio Bianconi1,3,4 1 Rome Int. Centre Materials Science Superstripes (RICMASS), Via dei Sabelli 119A, 00185Rome, Italy 2 Physics Dept., Sapienza University of Rome, P.le A. Moro 2, 00185 Rome, Italy 3 Institute of Crystallography of Consiglio Nazionale delle Ricerche, IC-CNR, Montero- tondo, Rome, Italy 4 National Research Nuclear University MEPhI (Moscow Engineering Physics Institute), Kashirskoeshosse 31, 115409 Moscow, Russia Ninety years of X-ray spectroscopy research in Italy, from the X-rays dis- covery (1896), and the Fermi group theoretical research (1922-1938) to the Synchrotron Radiation research in Frascati from 1963 to 1986 are here summarized showing a coherent scientific evolution which has evolved into the actual multidisciplinary research on complex phases of condensed mat- ter with synchrotron radiation 1. The early years of X-ray research The physics community was very quick to develop an intense research in Italy on X rays, after the discovery on 5th January, 1896 by Röngten in Munich. Antonio Garbasso in Pisa [1], and then in Rome Alfonso Sella, with Quirino Majorana, Pietro Blaserna and Garbasso, published several papers on Nuovo Cimento [2], starting the Italian experimental school on X-rays research in XIX century [3]. The focus was on the mechanism of the emission by the X-ray tubes, the nature of X-rays (wave or particles), the propagation characteristics in the matter, the absorption and diffusion. Cambridge and Edinburgh at the beginning of the XX century became the world hot spots of X-ray spectroscopy with Charles Barkla who demonstrated the electromagnetic wave nature of X-ray propagation in the vacuum, similar with light and Henry Moseley, who studied the X-ray emission spectra, recorded the X-ray emission lines of most of the elements of the Mendeleev atomic table. -
Registration Form for Polish Scientific Institution 1. Research Institution Data (Name and Address): Faculty of Mathematics
Registration form for Polish scientific institution 1. Research institution data (name and address): Faculty of Mathematics, Informatics and Mechanics University of Warsaw Krakowskie Przedmiescie 26/28 00-927 Warszawa. 2. Type of research institution: 1. Basic organisational unit of higher education institution 3. Head of the institution: dr hab. Maciej Duszczyk - Vice-Rector for Research and International Relations 4. Contact information of designated person(s) for applicants and NCN (first and last name, position, e-mail address, phone number, correspondence address): Prof. dr hab. Anna Gambin, Deputy dean of research and international cooperation, Faculty of Mathematics, Informatics and Mechanics, Banacha 2 02-097 Warsaw, +48 22 55 44 212, [email protected] 5. Science discipline in which strong international position of the institution ensures establishing a Dioscuri Centre (select one out of 25 listed disciplines): Natural Sciences and Technology disciplines: 1) Mathematics 6. Description of important research achievements from the selected discipline from the last 5 years including list of the most important publications, patents, other (up to one page in A4 format): The institution and its faculty. UW is the leading Polish department of mathematics and one of the islands of excellence on the map of Polish science. Our strength arises not only from past achievements, but also from on-going scientific activities that attract new generations of young mathematicians from the whole of Poland. The following is a non-exhaustive list of important results published no earlier than 2016 obtained by mathematicians from MIM UW. Research articles based on these results have appeared or will appear in, among other venues, Ann. -
Academic Profiles of Conference Speakers
Academic Profiles of Conference Speakers 1. Cavazza, Marta, Associate Professor of the History of Science in the Facoltà di Scienze della Formazione (University of Bologna) Professor Cavazza’s research interests encompass seventeenth- and eighteenth-century Italian scientific institutions, in particular those based in Bologna, with special attention to their relations with the main European cultural centers of the age, namely the Royal Society of London and the Academy of Sciences in Paris. She also focuses on the presence of women in eighteenth- century Italian scientific institutions and the Enlightenment debate on gender, culture and society. Most of Cavazza’s published works on these topics center on Laura Bassi (1711-1778), the first woman university professor at Bologna, thanks in large part to the patronage of Benedict XIV. She is currently involved in the organization of the rich program of events for the celebration of the third centenary of Bassi’s birth. Select publications include: Settecento inquieto: Alle origini dell’Istituto delle Scienze (Bologna: Il Mulino, 1990); “The Institute of science of Bologna and The Royal Society in the Eighteenth century”, Notes and Records of The Royal Society, 56 (2002), 1, pp. 3- 25; “Una donna nella repubblica degli scienziati: Laura Bassi e i suoi colleghi,” in Scienza a due voci, (Firenze: Leo Olschki, 2006); “From Tournefort to Linnaeus: The Slow Conversion of the Institute of Sciences of Bologna,” in Linnaeus in Italy: The Spread of a Revolution in Science, (Science History Publications/USA, 2007); “Innovazione e compromesso. L'Istituto delle Scienze e il sistema accademico bolognese del Settecento,” in Bologna nell'età moderna, tomo II. -
Waters of Rome Journal
TIBER RIVER BRIDGES AND THE DEVELOPMENT OF THE ANCIENT CITY OF ROME Rabun Taylor [email protected] Introduction arly Rome is usually interpreted as a little ring of hilltop urban area, but also the everyday and long-term movements of E strongholds surrounding the valley that is today the Forum. populations. Much of the subsequent commentary is founded But Rome has also been, from the very beginnings, a riverside upon published research, both by myself and by others.2 community. No one doubts that the Tiber River introduced a Functionally, the bridges in Rome over the Tiber were commercial and strategic dimension to life in Rome: towns on of four types. A very few — perhaps only one permanent bridge navigable rivers, especially if they are near the river’s mouth, — were private or quasi-private, and served the purposes of enjoy obvious advantages. But access to and control of river their owners as well as the public. ThePons Agrippae, discussed traffic is only one aspect of riparian power and responsibility. below, may fall into this category; we are even told of a case in This was not just a river town; it presided over the junction of the late Republic in which a special bridge was built across the a river and a highway. Adding to its importance is the fact that Tiber in order to provide access to the Transtiberine tomb of the river was a political and military boundary between Etruria the deceased during the funeral.3 The second type (Pons Fabri- and Latium, two cultural domains, which in early times were cius, Pons Cestius, Pons Neronianus, Pons Aelius, Pons Aure- often at war. -
LECTURE Series
University LECTURE Series Volume 52 Koszul Cohomology and Algebraic Geometry Marian Aprodu Jan Nagel American Mathematical Society http://dx.doi.org/10.1090/ulect/052 Koszul Cohomology and Algebraic Geometry University LECTURE Series Volume 52 Koszul Cohomology and Algebraic Geometry Marian Aprodu Jan Nagel M THE ATI A CA M L ΤΡΗΤΟΣ ΜΗ N ΕΙΣΙΤΩ S A O C C I I R E E T ΑΓΕΩΜΕ Y M A F O 8 U 88 NDED 1 American Mathematical Society Providence, Rhode Island EDITORIAL COMMITTEE Jerry L. Bona NigelD.Higson Eric M. Friedlander (Chair) J. T. Stafford 2000 Mathematics Subject Classification. Primary 14H51, 14C20, 14H60, 14J28, 13D02, 16E05. For additional information and updates on this book, visit www.ams.org/bookpages/ulect-52 Library of Congress Cataloging-in-Publication Data Aprodu, Marian. Koszul cohomology and algebraic geometry / Marian Aprodu, Jan Nagel. p. cm. — (University lecture series ; v. 52) Includes bibliographical references and index. ISBN 978-0-8218-4964-4 (alk. paper) 1. Koszul algebras. 2. Geometry, Algebraic. 3. Homology theory. I. Nagel, Jan. II. Title. QA564.A63 2010 512.46—dc22 2009042378 Copying and reprinting. Individual readers of this publication, and nonprofit libraries acting for them, are permitted to make fair use of the material, such as to copy a chapter for use in teaching or research. Permission is granted to quote brief passages from this publication in reviews, provided the customary acknowledgment of the source is given. Republication, systematic copying, or multiple reproduction of any material in this publication is permitted only under license from the American Mathematical Society. -
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. -
Academic Genealogy of the Oakland University Department Of
Basilios Bessarion Mystras 1436 Guarino da Verona Johannes Argyropoulos 1408 Università di Padova 1444 Academic Genealogy of the Oakland University Vittorino da Feltre Marsilio Ficino Cristoforo Landino Università di Padova 1416 Università di Firenze 1462 Theodoros Gazes Ognibene (Omnibonus Leonicenus) Bonisoli da Lonigo Angelo Poliziano Florens Florentius Radwyn Radewyns Geert Gerardus Magnus Groote Università di Mantova 1433 Università di Mantova Università di Firenze 1477 Constantinople 1433 DepartmentThe Mathematics Genealogy Project of is a serviceMathematics of North Dakota State University and and the American Statistics Mathematical Society. Demetrios Chalcocondyles http://www.mathgenealogy.org/ Heinrich von Langenstein Gaetano da Thiene Sigismondo Polcastro Leo Outers Moses Perez Scipione Fortiguerra Rudolf Agricola Thomas von Kempen à Kempis Jacob ben Jehiel Loans Accademia Romana 1452 Université de Paris 1363, 1375 Université Catholique de Louvain 1485 Università di Firenze 1493 Università degli Studi di Ferrara 1478 Mystras 1452 Jan Standonck Johann (Johannes Kapnion) Reuchlin Johannes von Gmunden Nicoletto Vernia Pietro Roccabonella Pelope Maarten (Martinus Dorpius) van Dorp Jean Tagault François Dubois Janus Lascaris Girolamo (Hieronymus Aleander) Aleandro Matthaeus Adrianus Alexander Hegius Johannes Stöffler Collège Sainte-Barbe 1474 Universität Basel 1477 Universität Wien 1406 Università di Padova Università di Padova Université Catholique de Louvain 1504, 1515 Université de Paris 1516 Università di Padova 1472 Università -
Rudi Mathematici
Rudi Mathematici Y2K Rudi Mathematici Gennaio 2000 52 1 S (1803) Guglielmo LIBRI Carucci dalla Somaja Olimpiadi Matematiche (1878) Agner Krarup ERLANG (1894) Satyendranath BOSE P1 (1912) Boris GNEDENKO 2 D (1822) Rudolf Julius Emmanuel CLAUSIUS Due matematici "A" e "B" si sono inventati una (1905) Lev Genrichovich SHNIRELMAN versione particolarmente complessa del "testa o (1938) Anatoly SAMOILENKO croce": viene scritta alla lavagna una matrice 1 3 L (1917) Yuri Alexeievich MITROPOLSHY quadrata con elementi interi casuali; il gioco (1643) Isaac NEWTON consiste poi nel calcolare il determinante: 4 M (1838) Marie Ennemond Camille JORDAN 5 M Se il determinante e` pari, vince "A". (1871) Federigo ENRIQUES (1871) Gino FANO Se il determinante e` dispari, vince "B". (1807) Jozeph Mitza PETZVAL 6 G (1841) Rudolf STURM La probabilita` che un numero sia pari e` 0.5, (1871) Felix Edouard Justin Emile BOREL 7 V ma... Quali sono le probabilita` di vittoria di "A"? (1907) Raymond Edward Alan Christopher PALEY (1888) Richard COURANT P2 8 S (1924) Paul Moritz COHN (1942) Stephen William HAWKING Dimostrare che qualsiasi numero primo (con (1864) Vladimir Adreievich STELKOV l'eccezione di 2 e 5) ha un'infinita` di multipli 9 D nella forma 11....1 2 10 L (1875) Issai SCHUR (1905) Ruth MOUFANG "Die Energie der Welt ist konstant. Die Entroopie 11 M (1545) Guidobaldo DEL MONTE der Welt strebt einem Maximum zu" (1707) Vincenzo RICCATI (1734) Achille Pierre Dionis DU SEJOUR Rudolph CLAUSIUS 12 M (1906) Kurt August HIRSCH " I know not what I appear to the world, -
Copyrighted Material
CHAPTER ONE i Archaeological Sources Maria Kneafsey Archaeology in the city of Rome, although complicated by the continuous occupation of the site, is blessed with a multiplicity of source material. Numerous buildings have remained above ground since antiquity, such as the Pantheon, Trajan’s Column, temples and honorific arches, while exten- sive remains below street level have been excavated and left on display. Nearly 13 miles (19 kilometers) of city wall dating to the third century CE, and the arcades of several aqueducts are also still standing. The city appears in ancient texts, in thousands of references to streets, alleys, squares, fountains, groves, temples, shrines, gates, arches, public and private monuments and buildings, and other toponyms. Visual records of the city and its archaeology can be found in fragmentary ancient, medieval, and early modern paintings, in the maps, plans, drawings, and sketches made by architects and artists from the fourteenth century onwards, and in images captured by the early photographers of Rome. Textual references to the city are collected together and commented upon in topographical dictionaries, from Henri Jordan’s Topographie der Stadt Rom in Alterthum (1871–1907) and Samuel Ball Platner and Thomas Ashby’s Topographical Dictionary of Ancient Rome (1929), to Roberto Valentini and Giuseppe Zucchetti’s Codice Topografico della Città di Roma (1940–53), the new topographical dictionary published in 1992 by Lawrence RichardsonCOPYRIGHTED Jnr and the larger,MATERIAL more comprehensive Lexicon Topographicum Urbis Romae (LTUR) (1993–2000), edited by Margareta Steinby (see also LTURS). Key topographical texts include the fourth‐century CE Regionary Catalogues (the Notitia Dignitatum and A Companion to the City of Rome, First Edition. -
Mathematisches Forschungsinstitut Oberwolfach Emigration Of
Mathematisches Forschungsinstitut Oberwolfach Report No. 51/2011 DOI: 10.4171/OWR/2011/51 Emigration of Mathematicians and Transmission of Mathematics: Historical Lessons and Consequences of the Third Reich Organised by June Barrow-Green, Milton-Keynes Della Fenster, Richmond Joachim Schwermer, Wien Reinhard Siegmund-Schultze, Kristiansand October 30th – November 5th, 2011 Abstract. This conference provided a focused venue to explore the intellec- tual migration of mathematicians and mathematics spurred by the Nazis and still influential today. The week of talks and discussions (both formal and informal) created a rich opportunity for the cross-fertilization of ideas among almost 50 mathematicians, historians of mathematics, general historians, and curators. Mathematics Subject Classification (2000): 01A60. Introduction by the Organisers The talks at this conference tended to fall into the two categories of lists of sources and historical arguments built from collections of sources. This combi- nation yielded an unexpected richness as new archival materials and new angles of investigation of those archival materials came together to forge a deeper un- derstanding of the migration of mathematicians and mathematics during the Nazi era. The idea of measurement, for example, emerged as a critical idea of the confer- ence. The conference called attention to and, in fact, relied on, the seemingly stan- dard approach to measuring emigration and immigration by counting emigrants and/or immigrants and their host or departing countries. Looking further than this numerical approach, however, the conference participants learned the value of measuring emigration/immigration via other less obvious forms of measurement. 2892 Oberwolfach Report 51/2011 Forms completed by individuals on religious beliefs and other personal attributes provided an interesting cartography of Italian society in the 1930s and early 1940s. -
Giuseppe Tallini (1930-1995)
Bollettino U. M. I. (8)1-B (1998), 451-474 — GIUSEPPE TALLINI (1930-1995) La vita. Personalità scientifica dinamica e prorompente, "iuseppe Tallini verrà certamente ricordato nella storia della matematica di questo secolo per aver dato un impulso decisi- vo allo sviluppo della combinatoria in Italia, continuando insieme ad Adriano Barlotti a promuovere quella scuola di geometria combinatoria, fondata da Beniamino Segre, che , oggi una delle più affermate in campo internazionale. Fondamentali sono i suoi risultati riguardanti gli archi e le calotte in spazi di Galois, la caratterizzazione grafica di varietà algebriche notevoli, le strutture combinatorie d’in- cidenza (matroidi, spazi lineari e semilineari, spazi polari), la teoria dei disegni combina- tori e dei sistemi di *teiner e quella dei codici correttori. Grande ammiratore della cultura classica greco-romana, della cui visione della vita si sentiva profondamente partecipe, ha saputo coniugare una intensissima attività scienti- fica, che lo assorbiva &#asi freneticamente, a omenti di sapiente otium, nei quali si de- dicava preferibilmente a quelle letture di storia antica che egli prediligeva sopra ogni al- tre. Di temperamento naturalmente cordiale ed aperto, era dotato di )randissimo calore umano ed amava la vita in tutte le sue manifestazioni. Nel 1993 era stato colpito da una sclerosi laterale amiotrofica, che lo aveva paralizza- to e poi, negli ultimi mesi del 1994, reso afono. La malattia, che lo condurrà alla morte il 4 aprile 1995 e della cui gravità era consapevole, non ne ha mai fiaccato lo spirito, la luci- dità della mente, la capacità di comunicare idee matematiche. Con grande serenità aveva accettato la crescente enomazione fisica, continuando il lavoro di sempre, in ciò anche sostenuto dal premuroso affetto dei figli e della moglie, che gli è stata amorevolmente %i- cina con dedizione grandissima. -
From Singularities to Graphs
FROM SINGULARITIES TO GRAPHS PATRICK POPESCU-PAMPU Abstract. In this paper I analyze the problems which led to the introduction of graphs as tools for studying surface singularities. I explain how such graphs were initially only described using words, but that several questions made it necessary to draw them, leading to the elaboration of a special calculus with graphs. This is a non-technical paper intended to be readable both by mathematicians and philosophers or historians of mathematics. Contents 1. Introduction 1 2. What is the meaning of those graphs?3 3. What does it mean to resolve a surface singularity?4 4. Representations of surface singularities around 19008 5. Du Val's singularities, Coxeter's diagrams and the birth of dual graphs 10 6. Mumford's paper on the links of surface singularities 14 7. Waldhausen's graph manifolds and Neumann's calculus on graphs 17 8. Conclusion 19 References 20 1. Introduction Nowadays, graphs are common tools in singularity theory. They mainly serve to represent morpholog- ical aspects of surface singularities. Three examples of such graphs may be seen in Figures1,2,3. They are extracted from the papers [57], [61] and [14], respectively. Comparing those figures we see that the vertices are diversely depicted by small stars or by little circles, which are either full or empty. These drawing conventions are not important. What matters is that all vertices are decorated with numbers. We will explain their meaning later. My aim in this paper is to understand which kinds of problems forced mathematicians to associate graphs to surface singularities.