Victor Ginzburg
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Victor Ginzburg is a mathematician who works in representation theory and in noncommutative geometry. He is mostly known for his contribution to geometric representation theory, especially, for his works on representations of quantum groups and Hecke algebras, on the geometric Langlands program (Satake equivalence of categories), and on Koszul duality for algebras and operads (cf. Koszul algebra).
Ginzburg received his Ph.D. at Moscow State University (Russia) in 1985, under the direction of A. Kirillov and I. Gelfand. He is currently a Professor of Mathematics at the University of Chicago. "[1]", "[2]"
- N. Chriss, V. Ginzburg, Representation theory and complex geometry. Birkhäuser Boston, Inc., Boston, MA, 1997.
- V. Ginzburg, M. Kapranov, Koszul duality for operads. Duke Math. J. 76 (1994), 203--272 "[3]"
- A. Beilinson, V. Ginzburg, W. Soergel, Koszul duality patterns in representation theory. J. Amer. Math. Soc. 9 (1996), 473--527 "[4]"
- V. Ginzburg, Lectures on Noncommutative Geometry. arXiv:math/0506603"[5]"
- Victor Ginzburg at the Mathematics Genealogy Project
