We give an equivalence of triangulated categories between the derived category of finitely generated representations of symplectic reflection algebras associated with wreath products (with parameter t=0) and the derived category of coherent sheaves on a crepant resolution of the spectrum of the centre of these algebras
Research program. My research centers around the representation theory of deformation quantizations....
Using Cohen's classification of symplectic reflection groups, we prove that the parabolic subgroups,...
Using combinatorial properties of complex reflection groups, we show that the generalised Calogero-M...
We give an equivalence of triangulated categories between the derived category of finitely generated...
Representations of symplectic reflection algebras and resolutions of deformations of symplectic quot...
AbstractWe construct reflection functors on categories of modules over deformed wreath products of t...
Abstract. Several kinds of quotient triangulated categories arising naturally in representations of ...
Original manuscript February 8, 2012The goal of this paper is to present some results and (more impo...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2008.This electronic v...
Using Cohen’s classification of symplectic reflection groups, we prove that the parabolic subgroups,...
We show that the quotient C^4/G admits a symplectic resolution for G = (Q_8 x D_8)/(Z/2) < Sp(4,...
Let Hk be a symplectic reflection algebra corresponding to a cyclic subgroup Γ ⊆ SL2C of order n and...
corrected typosInternational audienceWe give a new proof and an improvement of two Theorems of J. Al...
corrected typosInternational audienceWe give a new proof and an improvement of two Theorems of J. Al...
We study the existence of symplectic resolutions of quotient singularities V /G, where V is a symple...
Research program. My research centers around the representation theory of deformation quantizations....
Using Cohen's classification of symplectic reflection groups, we prove that the parabolic subgroups,...
Using combinatorial properties of complex reflection groups, we show that the generalised Calogero-M...
We give an equivalence of triangulated categories between the derived category of finitely generated...
Representations of symplectic reflection algebras and resolutions of deformations of symplectic quot...
AbstractWe construct reflection functors on categories of modules over deformed wreath products of t...
Abstract. Several kinds of quotient triangulated categories arising naturally in representations of ...
Original manuscript February 8, 2012The goal of this paper is to present some results and (more impo...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2008.This electronic v...
Using Cohen’s classification of symplectic reflection groups, we prove that the parabolic subgroups,...
We show that the quotient C^4/G admits a symplectic resolution for G = (Q_8 x D_8)/(Z/2) < Sp(4,...
Let Hk be a symplectic reflection algebra corresponding to a cyclic subgroup Γ ⊆ SL2C of order n and...
corrected typosInternational audienceWe give a new proof and an improvement of two Theorems of J. Al...
corrected typosInternational audienceWe give a new proof and an improvement of two Theorems of J. Al...
We study the existence of symplectic resolutions of quotient singularities V /G, where V is a symple...
Research program. My research centers around the representation theory of deformation quantizations....
Using Cohen's classification of symplectic reflection groups, we prove that the parabolic subgroups,...
Using combinatorial properties of complex reflection groups, we show that the generalised Calogero-M...