Research Review of Mathematics During 2003–2008 at the Six Dutch

Total Page:16

File Type:pdf, Size:1020Kb

Research Review of Mathematics During 2003–2008 at the Six Dutch Research Review of Mathematics during 2003–2008 at the six Dutch Universities of Amsterdam (UvA), Amsterdam (VU), Groningen (RUG), Leiden (UL), Nijmegen (RU), and Utrecht (UU) June 22, 2010 Contents 1 Introduction 7 1.1 The Dutch System for Quality Assessment of Research . ............ 7 1.2 TheReviewCommitteeforMathematics. ........ 7 1.3 Independence .................................... ... 8 1.4 ScopeoftheAssessment .. .. .. .. .. .. .. .. .. .. .. .. ..... 8 1.5 DataprovidedtotheCommittee . ...... 8 1.6 ProceduresfollowedbytheCommittee . ......... 8 2 General Remarks 10 3 Korteweg-de Vries Institute for Mathematics of the UvA 13 3.1 AssessmentatInstitutionalLevelUvA . .......... 13 3.1.1 Introduction .................................. 13 3.1.2 Leadership .................................... 14 3.1.3 MissionandGoals ............................... 14 3.1.4 StrategyandPolicy ............................. .. 14 3.1.5 Resources ..................................... 15 3.1.6 FundingPolicies ............................... .. 16 3.1.7 AcademicReputation . .. .. .. .. .. .. .. .. .. .. .. .. 17 3.1.8 SocietalRelevance . .. .. .. .. .. .. .. .. .. .. .. .. ... 17 3.1.9 BalanceofStrengthsandWeaknesses . ...... 19 3.2 AssessmentperProgrammeUvA . ..... 20 3.2.1 UvA1 Algebra, Geometry and Mathematical Physics . ......... 20 3.2.2 UvA2 Analysis (Pure, Applied and Numerical) . ........ 22 3.2.3 UvA3Stochastics............................... .. 23 4 Department of Mathematics of the VU University Amsterdam (VU) 26 4.1 AssessmentatInstitutionalLevelVU. .......... 26 4.1.1 Introduction .................................. 26 4.1.2 Leadership .................................... 26 4.1.3 MissionandGoals ............................... 26 4.1.4 StrategyandPolicy ............................. .. 27 4.1.5 Resources ..................................... 28 4.1.6 FundingPolicies ............................... .. 30 4.1.7 AcademicReputation . .. .. .. .. .. .. .. .. .. .. .. .. 31 4.1.8 SocietalRelevance . .. .. .. .. .. .. .. .. .. .. .. .. ... 31 4.1.9 BalanceofStrengthsandWeaknesses . ...... 32 4.2 AssessmentperProgrammeVU. ..... 33 4.2.1 VU1Analysis................................... 34 4.2.2 VU2Stochastics ................................ 35 4.2.3 VU3Geometry .................................. 36 2 CONTENTS 3 5 Institute of Mathematics and Computing Science of RUG 37 5.1 AssessmentatInstitutionalLevelRUG. .......... 37 5.1.1 Introduction .................................. 37 5.1.2 Leadership .................................... 37 5.1.3 MissionandGoals ............................... 38 5.1.4 StrategyandPolicy ............................. .. 38 5.1.5 Resources ..................................... 39 5.1.6 FundingPolicies ............................... .. 40 5.1.7 AcademicReputation . .. .. .. .. .. .. .. .. .. .. .. .. 41 5.1.8 SocietalRelevance . .. .. .. .. .. .. .. .. .. .. .. .. ... 41 5.1.9 BalanceofStrengthsandWeaknesses . ...... 41 5.2 AssessmentperProgrammeRUG. ..... 43 5.2.1 RUG1 Dynamical Systems, Algebra, Geometry, Math. Physics ....... 43 5.2.2 RUG2Systems,ControlandAnalysis . ..... 44 6 Mathematisch Instituut of Leiden University (UL) 47 6.1 AssessmentatInstitutionalLevelUL . .......... 47 6.1.1 Introduction .................................. 47 6.1.2 Leadership .................................... 47 6.1.3 MissionandGoals ............................... 48 6.1.4 StrategyandPolicy ............................. .. 48 6.1.5 Resources ..................................... 49 6.1.6 FundingPolicies ............................... .. 50 6.1.7 AcademicReputation . .. .. .. .. .. .. .. .. .. .. .. .. 51 6.1.8 SocietalRelevance . .. .. .. .. .. .. .. .. .. .. .. .. ... 52 6.1.9 BalanceofStrengthsandWeaknesses . ...... 53 6.2 AssessmentperProgrammeUL . ..... 54 6.2.1 UL1Number Theory,AlgebraandGeometry . ..... 54 6.2.2 UL2AnalysisandStochastics . ..... 55 7 Institute for Mathematics, Astrophysics and Particle PhysicsofRU 58 7.1 AssessmentatInstitutionalLevelRU. .......... 58 7.1.1 Introduction .................................. 58 7.1.2 Leadership .................................... 58 7.1.3 MissionandGoals ............................... 59 7.1.4 StrategyandPolicy ............................. .. 59 7.1.5 Resources ..................................... 61 7.1.6 FundingPolicies ............................... .. 61 7.1.7 AcademicReputation . .. .. .. .. .. .. .. .. .. .. .. .. 64 7.1.8 SocietalRelevance . .. .. .. .. .. .. .. .. .. .. .. .. ... 64 7.1.9 BalanceofStrengthsandWeaknesses . ...... 65 7.2 AssessmentperProgrammeRU. ..... 66 7.2.1 RU1AlgebraandLogic ............................ 66 7.2.2 RU2FinancialMathematics. .... 68 7.2.3 RU3MathematicalPhysics . ... 70 8 Mathematical Institute of Utrecht University (UU) 72 8.1 AssessmentatInstitutionalLevelUU. .......... 72 8.1.1 Introduction .................................. 72 8.1.2 Leadership .................................... 72 8.1.3 MissionandGoals ............................... 73 8.1.4 StrategyandPolicy ............................. .. 73 8.1.5 Resources ..................................... 74 8.1.6 FundingPolicies ............................... .. 76 4 CONTENTS 8.1.7 AcademicReputation . .. .. .. .. .. .. .. .. .. .. .. .. 79 8.1.8 SocietalRelevance . .. .. .. .. .. .. .. .. .. .. .. .. ... 79 8.1.9 BalanceofStrengthsandWeaknesses . ...... 79 8.2 AssessmentperProgrammeUU. ..... 82 8.2.1 UU1Algebra,GeometryandLogic . .... 82 8.2.2 UU2 Mathematical Analysis (Applied, Numerical, Pure)........... 84 8.2.3 UU3StochasticsandDecisionTheory . ...... 87 8.2.4 UU4HistoryofMathematics . ... 89 A CVs of the Committee Members 92 B Schedule of the Meetings 95 C Explanation of the SEP-scores 97 D Preliminary assessment forms 98 E List of abbreviations 101 Preface This report summarizes the results of the peer review assessment of the research programmes in mathematics of six universities, UvA, VU, RUG, UL, RU, and UU, in The Netherlands during the period 2003-2008. According to the Plan van aanpak onderzoeksbeoordeling Wiskunde 2003-2008, the evaluation was carried out by a Committee consisting of a chair and seven members, plus a secretary. The areas of expertise of the Evaluation Committee covered Algebra, Analysis, Applied Analysis, Dynamical Systems, Geometry, Numerical Analysis, Probability Theory, Systems and Control, and Decision Theory. The information in print provided to the Evaluation Committee consisted of a Self Assessment Report 2003-2008 by each university, the evaluation Research As- sessment Mathematics, QANU, August 2004 (1996-2001), and the Standard Evaluation Protocol 2003-2009. Data over the year 2002 was presented in order to ensure continuity with the previ- ous review. The chair of the Committee also served as chair for the assessment of the research programmes in Applied Mathematics for the three Dutch technical universities. The assessment procedures were largely the same for both assessments. In discussions of the Committee, the chair explained how the assessments for the technical universities were carried out. The Committee wishes to express its gratitude for the efforts made by all involved parties to prepare the documentation required for this evaluation. This documentation contained valuable information and formed a very useful basis for the evaluation procedure. The Committee received also a CWTS bibliometric analysis report for all groups involved1. The Committee has not made an evaluation of this CWTS study. It was used as additional information in order to support the findings of the Committee, and to help prevent possibly wrong conclusions. The CWTS report was used only in a late stage of the evaluation procedure and did not influence our initial findings, nor did it contribute significantly to any of our final conclusions. Preliminary reviews of each institute and programme were prepared independently by two members of the Committee in the fall of 2009. These preliminary reviews were not distributed over the Committee: they served merely to ensure that each part of the documents had been studied more carefully by at least two members. These reviews were summarized and defined the basis for the the main part of the evaluation process. During November 15–20, 2009, the Committee met in person in Utrecht in meeting rooms hired from the Department of Law of Utrecht University. All groups involved were invited to come to Utrecht. This helped to make the assessment more efficient, because no time was lost in travelling for the Committee members so that the whole procedure could be completed within five days. A disadvantage was that the Committee could not smell the atmosphere, nor inspect the working circumstances at the universities. During the meeting days, the Committee met with directors of the institutes, representatives of each group, and a selection of PhD students. The Committee also met with representatives of each faculty, usually the Dean and the “Onderzoeksdirecteur”. The discussions, which took in the order of 45 minutes for each group, took place in a pleasant informal atmosphere and they proved essential for the convergence of the opinions within the Committee to their final state. The Committee is very thankful to all involved representatives for their willingness to share their opinions and concerns with us in a very frank manner. At the end of the meetings for each university, the chair reported the first impressions at an informal meeting. 1Alesia A. Zuccala, Martijn S. Visser and Henk F. Moed, “Bibliometric Study for the Mathematics Departments
Recommended publications
  • E.W. Beth Als Logicus
    E.W. Beth als logicus ILLC Dissertation Series 2000-04 For further information about ILLC-publications, please contact Institute for Logic, Language and Computation Universiteit van Amsterdam Plantage Muidergracht 24 1018 TV Amsterdam phone: +31-20-525 6051 fax: +31-20-525 5206 e-mail: [email protected] homepage: http://www.illc.uva.nl/ E.W. Beth als logicus Verbeterde electronische versie (2001) van: Academisch Proefschrift ter verkrijging van de graad van doctor aan de Universiteit van Amsterdam op gezag van de Rector Magni¯cus prof.dr. J.J.M. Franse ten overstaan van een door het college voor promoties ingestelde commissie, in het openbaar te verdedigen in de Aula der Universiteit op dinsdag 26 september 2000, te 10.00 uur door Paul van Ulsen geboren te Diemen Promotores: prof.dr. A.S. Troelstra prof.dr. J.F.A.K. van Benthem Faculteit Natuurwetenschappen, Wiskunde en Informatica Universiteit van Amsterdam Plantage Muidergracht 24 1018 TV Amsterdam Copyright c 2000 by P. van Ulsen Printed and bound by Print Partners Ipskamp. ISBN: 90{5776{052{5 Ter nagedachtenis aan mijn vader v Inhoudsopgave Dankwoord xi 1 Inleiding 1 2 Levensloop 11 2.1 Beginperiode . 12 2.1.1 Leerjaren . 12 2.1.2 Rijpingsproces . 14 2.2 Universitaire carriere . 21 2.2.1 Benoeming . 21 2.2.2 Geleerde genootschappen . 23 2.2.3 Redacteurschappen . 31 2.2.4 Beth naar Berkeley . 32 2.3 Beth op het hoogtepunt van zijn werk . 33 2.3.1 Instituut voor Grondslagenonderzoek . 33 2.3.2 Oprichting van de Centrale Interfaculteit . 37 2.3.3 Logici en historici aan Beths leiband .
    [Show full text]
  • On His Students PM Van Hiele
    Sketch of the influence by G. Mannoury (1867-1956) on his students P.M. van Hiele (1909-2010) and A.D. de Groot (1914- 2006), and the continued importance of this influence for a general theory of epistemology (2015), didactics of mathematics (2008) and methodology of science (including the humanities) (1990) Thomas Colignatus February 18 2016 http://thomascool.eu Draft Summary A discussion on epistemology and its role for mathematics and science is more fruitful when it is made more specific by focussing on didactics of mathematics and methodology of science (including the humanities). Both philosophy and mathematics run the risk of getting lost in abstraction, and it is better to have an anchor in the empirical science of the didactics of mathematics. The General Theory of Knowledge (GTOK) presented by Colignatus in 2015 has roots in the work of three figures in Holland 1926-1970, namely G. Mannoury (1867-1956) and his students P.M. van Hiele (1909-2010) and A.D. de Groot (1914-2006). The work by Van Hiele tends to be lesser known by philosophers, because Van Hiele tended to publish his work under the heading of didactics of mathematics. This article clarifies the link from Mannoury (didactics and significs / semiotics) to the epistemology and didactics with Van Hiele levels of insight (for any subject and not just mathematics). The other path from Mannoury via De Groot concerns methodology. Both paths join up into GTOK. This article has an implication for education in mathematics. The German immigrant Hans Freudenthal (1905-1990) was a stranger to Mannoury's approach, and developed "realistic mathematics education" (RME) based upon Jenaplan influences (by his wife) and a distortion and intellectual theft of Van Hiele's work (which distortion doesn't reduce the theft).
    [Show full text]
  • Hans Freudenthal in Prewar Amsterdam Harm Jan Smid
    Formative years: Hans Freudenthal in prewar Amsterdam Harm Jan Smid To cite this version: Harm Jan Smid. Formative years: Hans Freudenthal in prewar Amsterdam. History and Pedagogy of Mathematics, Jul 2016, Montpellier, France. hal-01349232 HAL Id: hal-01349232 https://hal.archives-ouvertes.fr/hal-01349232 Submitted on 27 Jul 2016 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. FORMATIVE YEARS: HANS FREUDENTHAL IN PREWAR AMSTERDAM Harm Jan SMID Delft University of Technology (retired), Lammenschansweg 51, 2313 DJ, Leiden, The Netherlands [email protected] ABSTRACT Hans Freudenthal started his public career in mathematics education after the war. During the war, when he was expelled by the Germans from the university, he made a thorough study of the didactics of teaching arithmetic. Freudenthal himself made on several places remarks about the influences he underwent before the war, he even suggested that his “framework” on mathematics education was already formed then. Although he was in those year active as a mathematician in the first place, there can be no doubt that he was then already seriously interested in the problems of the teaching of mathematics. He had inspiring discussions with other mathematicians with unorthodox ideas about the teaching of mathematics and read publications that helped him to develop his own ideas.
    [Show full text]
  • Jarník's Notes of the Lecture Course Allgemeine Idealtheorie by BL Van
    Jarník’s Notes of the Lecture Course Allgemeine Idealtheorie by B. L. van der Waerden (Göttingen 1927/1928) Bartel Leendert van der Waerden (1903-1996) In: Jindřich Bečvář (author); Martina Bečvářová (author): Jarník’s Notes of the Lecture Course Allgemeine Idealtheorie by B. L. van der Waerden (Göttingen 1927/1928). (English). Praha: Matfyzpress, 2020. pp. 7–[32]. Persistent URL: http://dml.cz/dmlcz/404377 Terms of use: Institute of Mathematics of the Czech Academy of Sciences provides access to digitized documents strictly for personal use. Each copy of any part of this document must contain these Terms of use. This document has been digitized, optimized for electronic delivery and stamped with digital signature within the project DML-CZ: The Czech Digital Mathematics Library http://dml.cz 7 BARTEL LEENDERT VAN DER WAERDEN (1903 – 1996) Family, childhood and studies Bartel Leendert van der Waerden was born on February 2, 1903 in Amster- dam in the Netherlands. His father Theodorus van der Waerden (1876–1940) studied civil engineering at the Delft Technical University and then he taught mathematics and mechanics in Leewarden and Dordrecht. On August 28, 1901, he married Dorothea Adriana Endt (?–1942), daughter of Dutch Protestants Coenraad Endt and Maria Anna Kleij. In 1902, the young family moved to Amsterdam and Theodorus van der Waerden continued teaching mathematics and mechanics at the University of Amsterdam where he had become interes- ted in politics; all his life he was a left wing Socialist. In 1910, he was elected as a member of the Sociaal-Democratische Arbeiderspartij to the Provincial government of North Holland.
    [Show full text]
  • Modern Logic 1850-1950, East and West Editors Francine F
    Studies in Universal Logic Francine F. Abeles Mark E. Fuller Editors Modern Logic 1850 –1950, East and West Studies in Universal Logic Series Editor Jean-Yves Béziau (Federal University of Rio de Janeiro and Brazilian Research Council, Rio de Janeiro, Brazil) Editorial Board Members Hajnal Andréka (Hungarian Academy of Sciences, Budapest, Hungary) Mark Burgin (University of California, Los Angeles, USA) Razvan˘ Diaconescu (Romanian Academy, Bucharest, Romania) Josep Maria Font (University of Barcelona, Barcelona, Spain) Andreas Herzig (Centre National de la Recherche Scientifique, Toulouse, France) Arnold Koslow (City University of New York, New York, USA) Jui-Lin Lee (National Formosa University, Huwei Township, Taiwan) Larissa Maksimova (Russian Academy of Sciences, Novosibirsk, Russia) Grzegorz Malinowski (University of Łód´z, Łód´z, Poland) Darko Sarenac (Colorado State University, Fort Collins, USA) Peter Schröder-Heister (University Tübingen, Tübingen, Germany) Vladimir Vasyukov (Russian Academy of Sciences, Moscow, Russia) This series is devoted to the universal approach to logic and the development of a general theory of logics. It covers topics such as global set-ups for fundamental theorems of logic and frameworks for the study of logics, in particular logical matrices, Kripke structures, combination of logics, categorical logic, abstract proof theory, consequence operators, and algebraic logic. It includes also books with historical and philosophical discussions about the nature and scope of logic. Three types of books will appear in the series: graduate textbooks, research monographs, and volumes with contributed papers. More information about this series at http://www.springer.com/series/7391 Francine F. Abeles • Mark E. Fuller Editors Modern Logic 1850-1950, East and West Editors Francine F.
    [Show full text]
  • MYSTIC, GEOMETER, and INTUITIONIST This Page Intentionally Left Blank MYSTIC, GEOMETER, and INTUITIONIST
    MYSTIC, GEOMETER, AND INTUITIONIST This page intentionally left blank MYSTIC, GEOMETER, AND INTUITIONIST The Life of L. E. J. Brouwer 1881–1966 Volume 2 Hope and Disillusion DIRK VAN DALEN Department of Philosophy Utrecht University CLARENDON PRESS • OXFORD 2005 3 Great Clarendon Street, Oxford OX26DP Oxford University Press is a department of the University of Oxford. It furthers the University’s objective of excellence in research, scholarship, and education by publishing worldwide in Oxford New York Auckland Cape Town Dar es Salaam Hong Kong Karachi Kuala Lumpur Madrid Melbourne Mexico City Nairobi New Delhi Shanghai Taipei Toronto With offices in Argentina Austria Brazil Chile Czech Republic France Greece Guatemala Hungary Italy Japan Poland Portugal Singapore South Korea Switzerland Thailand Turkey Ukraine Vietnam Oxford is a registered trade mark of Oxford University Press in the UK and in certain other countries Published in the United States by Oxford University Press Inc., New York c Dirk van Dalen, 2005 The moral rights of the author have been asserted Database right Oxford University Press (maker) First published 2005 All rights reserved. No part of this publication may be reproduced, stored in a retrieval system, or transmitted, in any form or by any means, without the prior permission in writing of Oxford University Press, or as expressly permitted by law, or under terms agreed with the appropriate reprographics rights organization. Enquiries concerning reproduction outside the scope of the above should be sent to the Rights
    [Show full text]
  • The Dutch Mathematical Landscape
    The Dutch mathematical landscape The 16th and 17th centuries The Dutch mathematical landscape took shape in the 16th century. The first university in the Netherlands was Leiden (1575), followed by Franeker (1585), Groningen (1614), Amsterdam (1632), and Utrecht (1636). All were places of mathematics teaching and research, as was the University of Leuven (founded in 1425 as the oldest university in the Low Countries, with a mathematical Chair established in 1563). Teaching was still based on the quadrivium: arithmetic and geometry were seen as mathematica pura, whilst astronomy, and music belonged to mathematica mixta, i.e. applied mathematics. The latter also included fields like mechanics, (mathematical) optics, cartography, etc. Outside the universities (where the written language was Latin), everyday use of mathematics - like calculating with fractions - by practical people like merchants was promoted through books written in Dutch, like Die maniere om te leeren cyffren na die rechte consten Algorismi. Int gheheele ende int ghebroken (1508) by the well-known publisher Thomas van der Noot (1475-1525) in Brussels. The following brief history will concentrate on the Netherlands, but in any case, with a few exceptions like Newton!s distinguished predecessor René- François de Sluse (1622-1685), Belgian mathematics went into decline already at the end of the16th century, about a hundred years before a similar fate befell Dutch mathematics. The well-known marxist historian of mathematics Dirk Jan Struik (1894-2000) characterized the Dutch mathematical landscape of the 16th century as follows: “In this period mathematics appeared mainly as an applied science useful for the many and growing needs of the new economic and political system.
    [Show full text]
  • Onderwijs En Onderzoek in Logica En Wetenschapsfilosofie
    Onderwijs en onderzoek in logica en wetenschapsfilosofie P. van Ulsen 7 november 2017 Inhoudsopgave 1 Wiskunde-onderwijs 5 1.1 Beschavingswerk — Beths drijfveer tot onderwijs . 5 1.2 Leerproces . 13 1.2.1 Onderwijsverstrekkers. 13 1.2.2 Hoofdlijnen . 16 1.2.3 Wiskundige fasen . 19 1.2.4 Verdere leerfactoren . 26 1.3 Commissies en organisaties . 36 1.4 Evaluatie. 39 2 Filosofie-onderwijs 39 2.1 Academische wijsbegeerte eind 19e, begin 20e eeuw . 39 2.2 Is filosofie wel wetenschap? . 42 2.3 Het scheiden van het kaf van het koren . 46 3 Beth als hoogleraar 50 3.1 Oorlogstijd: Beth, Pos en Dijksterhuis . 50 3.2 Beths benoeming . 55 3.2.1 Beths onderwijs . 59 3.2.2 Studium generale. 61 4 Centrale Interfaculteit 62 4.1 Het voorspel . 62 4.2 Hoe Beth de wijsgeren in het gareel bracht . 67 4.3 Hernieuwd Academisch Statuut . 70 4.4 Opvolgingsperikelen in Amsterdam . 74 4.5 Het einde van de Centrale Interfaculteit . 77 1 5 De Amsterdamse Wiskunde Afdeling 79 5.1 Wiskunde in verandering . 79 5.1.1 Tweedracht binnen Amsterdam . 79 5.1.2 Herinrichting Amsterdamse wiskundestudie. 90 5.2 Beths Instituut voor Grondslagenonderzoek . 91 5.2.1 Opzet van een eigen instituut. 91 5.2.2 Beths insituut in werking. 93 5.2.3 E.W. Beth: evaluatie. 97 6 Euratom-contract 98 6.1 Ambtelijke beslommeringen . 100 6.1.1 De contracten . 104 6.2 Doelstellingen en onderzoek . 108 6.2.1 Euratoms doelstellingen . 108 6.2.2 Beths onderzoeksprogramma . 109 6.2.3 Eerste contract .
    [Show full text]