Kay Wingberg

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Kay Wingberg, Oberwolfach 2009

Kay Wingberg (born December 25, 1949 in Kiel ) is a German mathematician who deals with algebraic number theory and arithmetic algebraic geometry.

Live and act

Wingberg received his doctorate in 1978 from the University of Hamburg under Helmut Brückner (p-potencies and commutators in branching groups of p-adic number fields). He was an adjunct professor at the University of Erlangen-Nuremberg and has been a professor at the University of Heidelberg since 1989 .

Wingberg deals with Iwasawa theory , Galois theory of algebraic number fields, embedding problem in algebraic number theory, profinite groups (topological groups that occur in particular as absolute Galois groups of a number field), arithmetic of elliptic curves and Abelian varieties . With Uwe Jannsen , he completely described the absolute Galois group of p-adic number fields in the early 1980s, i.e. in the local case.

Together with Jürgen Neukirch and his doctoral student Alexander Schmidt, he is the author of a standard work on the use of the methods of Galois cohomology in algebraic number theory.

Alexander Schmidt and Otmar Venjakob are among his doctoral students .

Fonts (selection)

  • together with Jürgen Neukirch, Alexander Schmidt: Cohomology of Number Fields (basic teachings of the mathematical sciences in single representations; vol. 323). 2nd edition Springer, Berlin 2008, ISBN 978-3-540-37888-4 (EA Berlin 2000).

References

  1. ^ Mathematics Genealogy Project
  2. Jannsen, Wingberg: The structure of the absolute Galois group of p-adic number fields . In: Inventiones Mathematicae , Vol. 70 (1982), pp. 71-98, ISSN  0020-9910 Online

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