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Friedrich Götze

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Friedrich Götze
Friedrich Götze in 2010
Born (1951-08-06) August 6, 1951 (age 73)
Hameln, Germany
NationalityGerman
EducationUniversity of Göttingen
University of Bonn
University of Cologne
Scientific career
InstitutionsUniversity of Cologne
Bielefeld University
Doctoral advisorJohann Pfanzagl

Friedrich Götze (born 6 August 1951 in Hameln) is a German mathematician, specializing in probability theory, mathematical statistics, and number theory.

Education and career

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Götze studied mathematics and physics at the University of Göttingen and the University of Bonn by means of a scholarship from the Studienstiftung des deutschen Volkes.[1] In 1978 he received his doctorate from the University of Cologne with thesis Asymptotic Expansions in the Central Limit Theorem in Banach Spaces under the supervision of Johann Pfanzagl.[2] At the University of Cologne, Götze was an assistant, interrupted by a year as visiting professor at the University of California, Berkeley. In 1983 he habilitated in Cologne with thesis Asymptotic developments in central limit theorems. In 1984 he became a professor of mathematics at Bielefeld University. For the academic years 1990/91 and 2002/2003 he was Dean of the Faculty of Mathematics.[3]

Götze is a member of the scientific advisory board of the Weierstrass Institute (of which he is a founding member) and of the board of the Gesellschaft für Mathematische Forschung, which supports and legally represents the Mathematisches Forschungsinstitut Oberwolfach.[4] He is a Fellow of the University of Göttingen's Institute for Mathematical Stochastics and a member of Academia Europaea. He was in 2017/18 the vice-president and was elected for 2019/20 the president of the Deutsche Mathematiker-Vereinigung (DMV).[5]

Research

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His research deals with asymptotic methods, convergence rates and limit theorems in mathematical statistics, Markov processes, stochastic algorithms, probability theory, functional analysis, and spectral distribution in random matrices.[6] He applied probabilistic methods to analytic number theory and the geometry of numbers, including the problem of distribution and density of lattice points in ellipses. With the introduction of fundamental new methods, he gave a new, effective proof of the Oppenheim conjecture, which was first proved by Grigory Margulis in 1987.[7][8] Götze was the spokesperson for the DFG Collaborative Research Center's Spektrale Strukturen und Topologische Methoden in der Mathematik (Spectral Structures and Topological Methods in Mathematics).[3]

Honors and awards

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Götze was an Invited Speaker at the International Congress of Mathematicians in Berlin in 1988.[9][10] In 2009 he became a member of the Leopoldina.[3] In 2012 he was the Gauss Lecturer with talk Der mehrdimensionale zentrale Grenzwertsatz und die Geometrie der Zahlen (The multidimensional central limit theorem and the geometry of numbers). For his contribution to the establishment of the European Institute for Statistics, Probability, Stochastic Operations Research and its Applications (Eurandom), he was awarded the Order of Orange-Nassau in 2014.[11]

References

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  1. ^ Peter Eichelsbacher; Guido Elsner; Holger Kösters; Matthias Löwe; Franz Merkl; Silke Rolles, eds. (7 May 2013). "A Conversation with Friedrich Götze by Willem R. van Zwet". Limit Theorems in Probability, Statistics and Number Theory: In Honor of Friedrich Götze. Springer. pp. 1–22. ISBN 978-3-642-36067-1. Eichelsbacher, Peter; Elsner, Guido; Kösters, Holger; Löwe, Matthias; Merkl, Franz; Rolles, Silke (23 April 2013). eBook. Springer. ISBN 978-3-642-36068-8.
  2. ^ Friedrich Götze at the Mathematics Genealogy Project
  3. ^ a b c Professor Friedrich Götze Mitgleid der Leopoldina
  4. ^ Gesellschaft für Mathematische Forschung e.V.
  5. ^ Präsidium wählt DMV-Präsidenten und Vize (2017/18)
  6. ^ Götze, Friedrich; Tikhomirov, Alexander (2010). "The circular law for random matrices". The Annals of Probability. 38 (4): 1444–1491. arXiv:0709.3995. doi:10.1214/09-AOP522. S2CID 1290255.
  7. ^ Bentkus, Vidmantas; Götze, Friedrich (1999). "Lattice point problems and distribution of values of quadratic forms". Annals of Mathematics. 150 (3): 977–1027. arXiv:math/9911261. Bibcode:1999math.....11261B. doi:10.2307/121060. JSTOR 121060. S2CID 15726252.
  8. ^ Buterus, Paul; Götze, Friedrich; Hille, Thomas; Margulis, Gregory (2010). "Distribution of Values of Quadratic Forms at Integral Points". arXiv:1004.5123 [math.NT].
  9. ^ Götze, Friedrich (1998). "Lattice point problems and the central limit theorem in Euclidean spaces". Doc. Math. (Bielefeld) Extra Vol. ICM Berlin, 1998, vol. III. pp. 245–255.
  10. ^ Götze, F. (1998). "Errata to: Lattice point problems and the central limit theorem in Euclidean spaces". Doc. Math. (Bielefeld) Extra Vol. ICM Berlin, 1998, vol. I. p. 648.
  11. ^ "Niederländischer König ehrt Bielefelder Mathematiker (Dutch King honors Bielefeld mathematician)". Neue Westfälische (newspaper). 28 August 2014.
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