Curriculum Vitae
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Scarica Scarica
Archivi, Biblioteche, Musei L’archivio e la biblioteca di Francesco G. Tricomi ∗ ERIKA LUCIANO - LUISA ROSSO 1. Francesco Giacomo Tricomi1 Nato a Napoli il 5 maggio 1897 in un’agiata famiglia borghese, Tricomi frequenta l’Istituto tecnico locale, dove concepisce una passione per gli studi scientifici grazie all’influenza del suo insegnante di Matematica Alfredo Perna. Conseguito il diploma all’età di appena sedici anni, s’iscrive al corso di laurea in Chimica dell’Università di Bologna. L’anno successivo passa a Fisica e infine, nel 1915-16, torna a Napoli e si immatricola al terz’anno del corso di studi in Matematica. Arruolato nell’autunno del 1916, segue un corso per allievi ufficiali di complemento presso l’Accademia militare di Torino e il 1 aprile 1917, fresco di nomina, è inviato al fronte, dapprima sul Carso e poi nella zona del monte Grappa e del Piave. Nonostante la guerra, riesce comunque a portare avanti gli studi scientifici e consegue la laurea in Matematica a Napoli il 16 aprile 1918, durante una licenza. Terminata la Grande Guerra, Tricomi torna a Napoli all’inizio del 1920, decorato di due croci al merito, e riallaccia i rapporti con alcuni suoi ex docenti, fra cui R. Marcolongo e G. Torelli che lo indirizzano nelle prime ricerche e lo mettono in contatto con G. Fubini. Nel febbraio del 1921, su suggerimento di U. Amaldi, è assunto da F. Severi quale assistente alla cattedra di Geometria analitica presso l’Università di Padova. L’esperienza alla ‘Scuola’ di Severi è tuttavia di breve durata, poiché nei primi mesi del 1922 Tricomi è chiamato a Roma dove consegue la libera docenza in Analisi algebrica e infinitesimale e dove ha modo di inserirsi in un ambiente accademico di eccezionale levatura, che vanta in quegli anni la presenza di illustri matematici, fra cui V. -
Bollettino Unione Matematica Italiana
BOLLETTINO UNIONE MATEMATICA ITALIANA UMI Notizie. Bollettino dell’Unione Matematica Italiana, serie 3, volume 10 (1955), n. 2, p. 286-312. <http://www.bdim.eu/item?id=BUMI_1955_3_10_2_286_0> c Unione Matematica Italiana, 1955, diritti riservati. Articolo digitalizzato nel quadro del programma bdim (Biblioteca Digitale Italiana di Matematica) SIMAI & UMI http://www.bdim.eu/ c Unione Matematica Italiana, 1955, diritti riservati. N O T I Z I E Verbale dell Assemblea crdinaria dei Soci delll'U.M.I. döl 17 a pril e 1955 —• II 17 aprile 1955, nei locali delllstituto Matematico dell'Università di Bologna, ebbe luogo l'assemblea ordinaria dei Soci dell'U.M.I. L'oxdine ded giorno era il seguente: 1. Relazione süITattivita della Presidenza. 2. Approvazione del rendicoano finanziario deH'eseroizio 1 gennaio - 31 dicembre 1954. 3. Bilancio preventivo. 4. Scrutini délie votazioni per l'elezione dei membri deU'Uffieio di Pxe- sddenza e della Comnaissione Scientifica e proclamazione degli eletti, 5. Varie ed eventuali. La seduta ha inizio aUe are 10,30. Sono presenti i Soci: Arnerio, Angeli, AscoJi, Bononcini, Barusotti, Campedelli, Caprioli, Cassina, Catbabriga, Chisini» Conti, Dalla Valle, De Socio, Galafassi, Gherardelli, Graffi, Magenes, Mam- briani, Manaxa, Marani/Marchionna, Maroni, Matteuzzi, Muracchini, Pignedoli» Pompilj, Pratelli, Procissi, Ricci, Samsone, Tanzi, Terracini, Vaona, Varoli^ o, Villa e Villari. AU'un-ainimità il prof. Brusotti viene eletto Presidente dell'assemblea; Segxe- tario il prof. Magenes. Il Presidente propone e l'Assemblea approva cbe, nelJa discussione dell*o,d.g«, venga data la precedenza al coacnma 4. Il prof. Villa consegna al prof. Brusotti n. 279 schede di votazione per- venute alla Segreteria. -
On Variational Inequalities in Semi-Inner Product Spaces
TAMKANG JOURNAL OF MATHEMATICS Volume 24, Number 1, Spring 1993 ON VARIATIONAL INEQUALITIES IN SEMI-INNER PRODUCT SPACES MUHAMMAD ASLAM NOOR Abstract. In this paper, we consider and study the variational inequal• ities in the setting of semi-inner product spaces. Using the auxiliary principle, we propose and analyze an innovative and novel iterative al• gorithm for finding the approximate solution of variational inequalities. We also discuss the convergence criteria. 1. Introduction Variational inequality theory has been used to study a wide class of free, moving and equilibrium problems arising in various branches of pure and applied science in a general and unified framework. This theory has been extended and generalized in several directions using new and powerful methods that have led to the solution of basic and fundamental problems thought to be inaccessible previously. Much work in this field has been done either in inner product spaces or in Hilbert spaces and it is generally thought that this is desirable, if not essential, for the results to hold. We, in this paper, consider and study the variational inequalities in the setting of semi-inner product spaces, which are more general than the inner product space. It is observed that the projection technique can not be applied to show that the variational inequality problem is Received January 6, 1991; revised March 20, 1992. (1980) AMS(MOS) Subject Classifications: 49J40, 65K05. Keywords and phrases: Variational inequalities, Auxiliary principle, Iterative algorithms, Semi-inner product spaces. 91 92 MUHAMMAD ASLAM NOOR equivalent to a fixed point problem in semi-inner product spaces. This motivates us to use the auxiliary principle technique to suggest and analyze an iterative algorithm to compute the approximate solution of variational inequalities. -
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 ................................................................................................... -
Network Map of Knowledge And
Humphry Davy George Grosz Patrick Galvin August Wilhelm von Hofmann Mervyn Gotsman Peter Blake Willa Cather Norman Vincent Peale Hans Holbein the Elder David Bomberg Hans Lewy Mark Ryden Juan Gris Ian Stevenson Charles Coleman (English painter) Mauritz de Haas David Drake Donald E. Westlake John Morton Blum Yehuda Amichai Stephen Smale Bernd and Hilla Becher Vitsentzos Kornaros Maxfield Parrish L. Sprague de Camp Derek Jarman Baron Carl von Rokitansky John LaFarge Richard Francis Burton Jamie Hewlett George Sterling Sergei Winogradsky Federico Halbherr Jean-Léon Gérôme William M. Bass Roy Lichtenstein Jacob Isaakszoon van Ruisdael Tony Cliff Julia Margaret Cameron Arnold Sommerfeld Adrian Willaert Olga Arsenievna Oleinik LeMoine Fitzgerald Christian Krohg Wilfred Thesiger Jean-Joseph Benjamin-Constant Eva Hesse `Abd Allah ibn `Abbas Him Mark Lai Clark Ashton Smith Clint Eastwood Therkel Mathiassen Bettie Page Frank DuMond Peter Whittle Salvador Espriu Gaetano Fichera William Cubley Jean Tinguely Amado Nervo Sarat Chandra Chattopadhyay Ferdinand Hodler Françoise Sagan Dave Meltzer Anton Julius Carlson Bela Cikoš Sesija John Cleese Kan Nyunt Charlotte Lamb Benjamin Silliman Howard Hendricks Jim Russell (cartoonist) Kate Chopin Gary Becker Harvey Kurtzman Michel Tapié John C. Maxwell Stan Pitt Henry Lawson Gustave Boulanger Wayne Shorter Irshad Kamil Joseph Greenberg Dungeons & Dragons Serbian epic poetry Adrian Ludwig Richter Eliseu Visconti Albert Maignan Syed Nazeer Husain Hakushu Kitahara Lim Cheng Hoe David Brin Bernard Ogilvie Dodge Star Wars Karel Capek Hudson River School Alfred Hitchcock Vladimir Colin Robert Kroetsch Shah Abdul Latif Bhittai Stephen Sondheim Robert Ludlum Frank Frazetta Walter Tevis Sax Rohmer Rafael Sabatini Ralph Nader Manon Gropius Aristide Maillol Ed Roth Jonathan Dordick Abdur Razzaq (Professor) John W. -
How a Minimal Surface Leaves an Obstacle
HOW A MINIMAL SURFACE LEAVES AN OBSTACLE BY DAVID KINDERLEHRER University of Minnesota, Minneapolis, MN 55455, USA (1) This paper is an investigation of the curve of separation determined by the solution to a variational inequality for minimal surfaces. A strictly convex domain ~ in the z = x 1 +ix~ plane is given together with a smooth function ~p which assumes a positive maxi- mum in ~ and is negative on ~, the boundary of ~. Let u denote the Lipschitz function which minimizes area among all Lipschitz functions in ~ constrained to lie above ~p in and to vanish on a~. For such u there is a coincidence set I c ~ consisting of those points z where u(z)=yJ(z). Let us call F={(xl, x~, xa): xa=u(z)=y~(z), zE~I} the "curve" of se- paration. The object of this paper is to show that F is analytic, as a function of its arc length parameter, provided that y; is strictly concave and analytic. The study of the coincidence set of the solution to a variational inequality and its curve of separation was originated, together with the study of the regularity of the solu- tion, by H. Lewy and G. Stampacchia ([11)]. They obtained, essentially, the result pre- sented here for the variational inequality derived from the Dirichlet Integral. The topo- logical conclusion that r is a Jordan curve was reached under the assumption that yJ E C2(~) be strictly concave, a conclusion valid for a wide variety of cases, in particular the problem treated in this paper ([6]). Our demonstration reties on the resolution of a system of differential equations and the utilization of the solution to extend analytically a conformal representation of the minimal surface which is the graph of u in the subset of ~ where u(z)>~(z). -
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. -
William M. Goldman June 24, 2021 CURRICULUM VITÆ
William M. Goldman June 24, 2021 CURRICULUM VITÆ Professional Preparation: Princeton Univ. A. B. 1977 Univ. Cal. Berkeley Ph.D. 1980 Univ. Colorado NSF Postdoc. 1980{1981 M.I.T. C.L.E. Moore Inst. 1981{1983 Appointments: I.C.E.R.M. Member Sep. 2019 M.S.R.I. Member Oct.{Dec. 2019 Brown Univ. Distinguished Visiting Prof. Sep.{Dec. 2017 M.S.R.I. Member Jan.{May 2015 Institute for Advanced Study Member Spring 2008 Princeton University Visitor Spring 2008 M.S.R.I. Member Nov.{Dec. 2007 Univ. Maryland Assoc. Chair for Grad. Studies 1995{1998 Univ. Maryland Professor 1990{present Oxford Univ. Visiting Professor Spring 1989 Univ. Maryland Assoc. Professor 1986{1990 M.I.T. Assoc. Professor 1986 M.S.R.I. Member 1983{1984 Univ. Maryland Visiting Asst. Professor Fall 1983 M.I.T. Asst. Professor 1983 { 1986 1 2 W. GOLDMAN Publications (1) (with D. Fried and M. Hirsch) Affine manifolds and solvable groups, Bull. Amer. Math. Soc. 3 (1980), 1045{1047. (2) (with M. Hirsch) Flat bundles with solvable holonomy, Proc. Amer. Math. Soc. 82 (1981), 491{494. (3) (with M. Hirsch) Flat bundles with solvable holonomy II: Ob- struction theory, Proc. Amer. Math. Soc. 83 (1981), 175{178. (4) Two examples of affine manifolds, Pac. J. Math.94 (1981), 327{ 330. (5) (with M. Hirsch) A generalization of Bieberbach's theorem, Inv. Math. , 65 (1981), 1{11. (6) (with D. Fried and M. Hirsch) Affine manifolds with nilpotent holonomy, Comm. Math. Helv. 56 (1981), 487{523. (7) Characteristic classes and representations of discrete subgroups of Lie groups, Bull. -
Friedrichs Type Inequalities in Arbitrary Domains
Friedrichs type inequalities in arbitrary domains Andrea Cianchi Vladimir Maz’ya To Ari Laptev on the occasion of his 70th birthday 1 Introduction Almost one century ago, in his paper [8] on boundary value and eigenvalue problems in the elasticity theory of plates, K.Friedrichs showed that, given a bounded open set Ω R2 satisfying a very mild regularity condition on the boundary ∂Ω, there exists a constant⊂ C = C(Ω) such that u 2 Ω C u 2 Ω + u 2 Ω (1.1) k kL ( ) ≤ k∇ kL ( ) k kL (∂ ) for every sufficiently smooth function u : Ω R. Here, 2 Ω stands for the → k · kL (∂ ) L2-norm on ∂Ω with respect to the (n 1)-dimensional Hausdorff measure. As noticed in the same paper, an application of inequality− (1.1) to the first-order derivatives of u yields 2 u 2 Ω C u 2 Ω + u 2 Ω (1.2) k∇ kL ( ) ≤ k∇ kL ( ) k∇ kL (∂ ) for some constant C = C(Ω). Inequality (1.1) can be regarded as a forerunner of inequalities in Sobolev type spaces involving trace norms over the boundary of the underlying domain. The latter play a role in a variety of problems in the theory of partial differential equations, including the analysis of solutions to elliptic equations subject to Robin boundary conditions. Criteria for the validity of inequalities of the form u Lq (Ω) C u L p (Ω) + C u Lr (∂Ω), (1.3) k k ≤ 1 k∇ k 2 k k A. Cianchi: Dipartimento di Matematica e Informatica “U.Dini", Università di Firenze, Viale Mor- gagni 67/a 50134, Firenze (Italy); email: andrea.ciamchi@unifi.it V. -
EUROPEAN MATHEMATICAL SOCIETY EDITOR-IN-CHIEF ROBIN WILSON Department of Pure Mathematics the Open University Milton Keynes MK7 6AA, UK E-Mail: [email protected]
CONTENTS EDITORIAL TEAM EUROPEAN MATHEMATICAL SOCIETY EDITOR-IN-CHIEF ROBIN WILSON Department of Pure Mathematics The Open University Milton Keynes MK7 6AA, UK e-mail: [email protected] ASSOCIATE EDITORS VASILE BERINDE Department of Mathematics, University of Baia Mare, Romania e-mail: [email protected] NEWSLETTER No. 47 KRZYSZTOF CIESIELSKI Mathematics Institute March 2003 Jagiellonian University Reymonta 4 EMS Agenda ................................................................................................. 2 30-059 Kraków, Poland e-mail: [email protected] Editorial by Sir John Kingman .................................................................... 3 STEEN MARKVORSEN Department of Mathematics Executive Committee Meeting ....................................................................... 4 Technical University of Denmark Building 303 Introducing the Committee ............................................................................ 7 DK-2800 Kgs. Lyngby, Denmark e-mail: [email protected] An Answer to the Growth of Mathematical Knowledge? ............................... 9 SPECIALIST EDITORS Interview with Vagn Lundsgaard Hansen .................................................. 15 INTERVIEWS Steen Markvorsen [address as above] Interview with D V Anosov .......................................................................... 20 SOCIETIES Krzysztof Ciesielski [address as above] Israel Mathematical Union ......................................................................... 25 EDUCATION Tony Gardiner -
Partial Differential Equations
Rend. Lincei Mat. Appl. 20 (2009), 195–205 Partial Di¤erential Equations — A Calderon-Zygmund theory for infinite energy minima of some integral functionals,byLucio Boccardo, communicated on 8 May 2009. ‘‘. onore e lume vagliami ’l lungo studio e ’l grande amore che m’ha fatto cercar lo tuo volume.’’ (Inferno I, 82–84)1 Abstract. — A Calderon-Zygmund theory in Lebesgue and Marcinkiewicz spaces for infinite energy minima of some integral functionals is proved. Key words: Calderon-Zygmund theory; Infinite energy minima. AMS 2000 Mathematics Subject Classification: 49.10, 35J60. Acknowledgements This paper contains the unpublished part of the lecture held at the Conference ‘‘Recent Trends in Nonlinear Partial Di¤erential Equations (6.11.2008)’’. I would like to express my thanks to Accademia dei Lincei for the invitation to give a talk2 as a ‘‘tribute to Guido Stampacchia on the 30th anniversary of his death’’. 1. Introduction 1.1. Finite energy solutions. We recall the following regularity theorem by G. Stampacchia concerning solutions of linear Dirichlet problems in W, bounded subset of RN , N > 2, with right hand side a measurable function f ðxÞ. Consider a bounded elliptic matrix MðxÞ with ellipticity constant a > 0 and the related boundary value problem ÀdivðMðxÞDuÞ¼ f ðxÞ in W; ð1Þ u ¼ 0onqW: 1Always remembering (after 40 years) what I have learned from my teacher of ‘‘Istituzioni di Ana- lisi Superiore’’ and ‘‘Analisi Superiore’’ ([7] pg. 1, [8] pg. 1) 2... e piu´ d’onore ancora assai mi fenno, ch’e’ sı´ mi fecer de la loro schiera, sı´ ch’io fui sesto tra cotanto senno. -
Implications for Understanding the Role of Affect in Mathematical Thinking
Mathematicians and music: Implications for understanding the role of affect in mathematical thinking Rena E. Gelb Submitted in partial fulfillment of the requirements for the degree of Doctor of Philosophy under the Executive Committee of the Graduate School of Arts and Sciences COLUMBIA UNIVERSITY 2021 © 2021 Rena E. Gelb All Rights Reserved Abstract Mathematicians and music: Implications for understanding the role of affect in mathematical thinking Rena E. Gelb The study examines the role of music in the lives and work of 20th century mathematicians within the framework of understanding the contribution of affect to mathematical thinking. The current study focuses on understanding affect and mathematical identity in the contexts of the personal, familial, communal and artistic domains, with a particular focus on musical communities. The study draws on published and archival documents and uses a multiple case study approach in analyzing six mathematicians. The study applies the constant comparative method to identify common themes across cases. The study finds that the ways the subjects are involved in music is personal, familial, communal and social, connecting them to communities of other mathematicians. The results further show that the subjects connect their involvement in music with their mathematical practices through 1) characterizing the mathematician as an artist and mathematics as an art, in particular the art of music; 2) prioritizing aesthetic criteria in their practices of mathematics; and 3) comparing themselves and other mathematicians to musicians. The results show that there is a close connection between subjects’ mathematical and musical identities. I identify eight affective elements that mathematicians display in their work in mathematics, and propose an organization of these affective elements around a view of mathematics as an art, with a particular focus on the art of music.