Age, Biography and Wiki

Victor Ginzburg was born on 1957 in Moscow, Russia, is a Russian American mathematician (born 1957). Discover Victor Ginzburg's Biography, Age, Height, Physical Stats, Dating/Affairs, Family and career updates. Learn How rich is he in this year and how he spends money? Also learn how he earned most of networth at the age of 67 years old?

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Age 67 years old
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Born 1957
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Birthplace Moscow, Russia
Nationality United States

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Victor Ginzburg Height, Weight & Measurements

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He is currently single. He is not dating anyone. We don't have much information about He's past relationship and any previous engaged. According to our Database, He has no children.

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Victor Ginzburg Net Worth

His net worth has been growing significantly in 2023-2024. So, how much is Victor Ginzburg worth at the age of 67 years old? Victor Ginzburg’s income source is mostly from being a successful mathematician. He is from United States. We have estimated Victor Ginzburg's net worth, money, salary, income, and assets.

Net Worth in 2024 $1 Million - $5 Million
Salary in 2024 Under Review
Net Worth in 2023 Pending
Salary in 2023 Under Review
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Source of Income mathematician

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1957

Victor Ginzburg (born 1957) is a Russian American mathematician who works in representation theory and in noncommutative geometry.

He is known for his contributions to geometric representation theory, especially, for his works on representations of quantum groups and Hecke algebras, and on the geometric Langlands program (Satake equivalence of categories).

He is currently a Professor of Mathematics at the University of Chicago.

1985

Ginzburg received his Ph.D. at Moscow State University in 1985, under the direction of Alexandre Kirillov and Israel Gelfand.

Ginzburg wrote a textbook Representation theory and complex geometry with Neil Chriss on geometric representation theory.

A paper by Alexander Beilinson, Ginzburg, and Wolfgang Soergel introduced the concept of Koszul duality (cf. Koszul algebra) and the technique of "mixed categories" to representation theory.

Furthermore, Ginzburg and Mikhail Kapranov developed Koszul duality theory for operads.

In noncommutative geometry, Ginzburg defined, following earlier ideas of Maxim Kontsevich, the notion of Calabi–Yau algebra.

An important role in the theory of motivic Donaldson–Thomas invariants is played by the so-called "Ginzburg dg algebra", a Calabi-Yau (dg)-algebra of dimension 3 associated with any cyclic potential on the path algebra of a quiver.

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