activity
19942021
most citedCalabi-Yau algebras

403 citations · 1.5k across the 66 of their papers we have counts for

collaborators

69 papers

math.RT2021★ 1 cited

Parabolic induction and the Harish-Chandra D-module

Victor Ginzburg

Let G be a reductive group and L a Levi subgroup. Parabolic induction and restriction are a pair of adjoint functors between Ad-equivariant derived categories of either constructib…

math.RT2019★ 8 cited

Mirabolic Satake equivalence and supergroups

Alexander Braverman, Michael Finkelberg, Victor Ginzburg +1

We construct a mirabolic analogue of the geometric Satake equivalence. We also prove an equivalence that relates representations of a supergroup with the category of $GL(N-1,{\math…

math.RT2018

Differential operators on G/U and the Gelfand-Graev action

Victor Ginzburg, David Kazhdan

Let G be a complex semisimple group and U its maximal unipotent subgroup. We study the algebra D(G/U) of algebraic differential operators on G/U and also its quasi-classical counte…

math.RT2017★ 1 cited

Nil Hecke algebras and Whittaker D-modules

Victor Ginzburg

Given a reductive group G, Kostant and Kumar defined a nil Hecke algebra that may be viewed as a degenerate version of the double affine nil Hecke algebra introduced by Cherednik.…

math.AG2017★ 2 cited

Gaiotto's Lagrangian subvarieties via derived symplectic geometry

Victor Ginzburg, Nick Rozenblyum

Let Bun_G be the moduli space of G-bundles on a smooth complex projective curve. Motivated by a study of boundary conditions in mirror symmetry, D. Gaiotto associated to any symple…

math.AG2016★ 9 cited

Moduli spaces, indecomposable objects and potentials over a finite field

Galyna Dobrovolska, Victor Ginzburg, Roman Travkin

Given a linear category over a finite field such that the moduli space of its objects is a smooth Artin stack (and some additional conditions) we give formulas for an exponential s…