Wilhelm Winter (born 1968) is a German mathematician, specializing in operator algebras (and particularly C*-algebras).
Wilhelm Winter (born 1968) is a German mathematician, specializing in operator algebras (and particularly C*-algebras).
Winter received in 1996 his Diplom from the Heidelberg University and in 2000 his doctorate (Promotion) from the University of Münster with thesis advisor Joachim Cuntz and thesis Covering Dimension for Nuclear C*-Algebras. [1] At the University of Münster he was a research assistant from 2001 to 2007 and habilitated there in 2006 in Münster. In Fall 2002 he was a visiting assistant professor at Texas A & M University. From 2007 to 2011 he was at University of Nottingham, first as a lecturer and later as a reader. Winter is a professor of mathematics at the University of Münster since 2011. [2]
In 2010 he received with Andrew Toms the G. de B. Robinson Award. [3] In 2018 Winter was an invited speaker with talk Structure of nuclear C*-algebras: From quasidiagonality to classification, and back again at the International Congress of Mathematicians in Rio de Janeiro. [4]
In arithmetic geometry, the Mordell conjecture is the conjecture made by Louis Mordell that a curve of genus greater than 1 over the field Q of rational numbers has only finitely many rational points. In 1983 it was proved by Gerd Faltings, and is now known as Faltings's theorem. The conjecture was later generalized by replacing Q by any number field.
Geometric group theory is an area in mathematics devoted to the study of finitely generated groups via exploring the connections between algebraic properties of such groups and topological and geometric properties of spaces on which these groups act.
In mathematics, the Grothendieck–Katz p-curvature conjecture is a local-global principle for linear ordinary differential equations, related to differential Galois theory and in a loose sense analogous to the result in the Chebotarev density theorem considered as the polynomial case. It is a conjecture of Alexander Grothendieck from the late 1960s, and apparently not published by him in any form.
In algebraic geometry, a supersingular K3 surface is a K3 surface over a field k of characteristic p > 0 such that the slopes of Frobenius on the crystalline cohomology H2(X,W ) are all equal to 1. These have also been called Artin supersingular K3 surfaces. Supersingular K3 surfaces can be considered the most special and interesting of all K3 surfaces.
Danny Matthew Cornelius Calegari is a mathematician who is currently a professor of mathematics at the University of Chicago. His research interests include geometry, dynamical systems, low-dimensional topology, and geometric group theory.
In mathematics, a fake projective plane is one of the 50 complex algebraic surfaces that have the same Betti numbers as the projective plane, but are not isomorphic to it. Such objects are always algebraic surfaces of general type.
Thomas Andrew Bridgeland is a Professor of Mathematics at the University of Sheffield. He was a Senior Research Fellow in 2011–2013 at All Souls College, Oxford and, since 2013, remains as a Quondam Fellow. He is most well-known for defining Bridgeland stability conditions on triangulated categories.
Christopher Deninger is a German mathematician at the University of Münster. Deninger's research focuses on arithmetic geometry, including applications to L-functions.
Alessio Figalli is an Italian mathematician working primarily on calculus of variations and partial differential equations.
Lauren Kiyomi Williams is an American mathematician known for her work on cluster algebras, tropical geometry, algebraic combinatorics, amplituhedra, and the positive Grassmannian. She is Dwight Parker Robinson Professor of Mathematics at Harvard University.
Yujiro Kawamata is a Japanese mathematician working in algebraic geometry.
Lawrence Man Hou Ein is a mathematician who works in algebraic geometry.
Mihnea Popa is a Romanian-American mathematician at Harvard University, specializing in algebraic geometry. He is known for his work on complex birational geometry, Hodge theory, abelian varieties, and vector bundles.
Arthur Bartels is a German mathematician.
Ivan Smith is a British mathematician who deals with symplectic manifolds and their interaction with algebraic geometry, low-dimensional topology, and dynamics. He is a professor at the University of Cambridge.
Roberto Longo is an Italian mathematician, specializing in operator algebras and quantum field theory.
Shen Weixiao is a Chinese mathematician, specializing in dynamical systems.
Marius Nicolae Crainic is a Romanian mathematician working in the Netherlands.
Francesco Damien "Frank" Calegari is a professor of mathematics at the University of Chicago working in number theory and the Langlands program.
Denis Auroux is a French mathematician.
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