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- W2953294807 abstract "Let G be a complex algebraic semi-simple adjoint group and X a smooth complete symmetric G-variety. Let L_i be the irreducible G-equivariant intersection cohomology complexes on X, and L the direct sum of the L_i. Let E= Ext(L,L) be the extension algebra of L, computed in the G-equivariant derived category of X. We considered E as a dg-algebra with differential d=0, and the E_i = Ext(L,L_i) as E-dg-modules. We show that the bounded equivariant derived category of sheaves of C-vector spaces on X is equivalent to the subcategory of the derived category of E-dg-modules generated by the E_i." @default.
- W2953294807 created "2019-06-27" @default.
- W2953294807 creator A5082217105 @default.
- W2953294807 date "2004-12-21" @default.
- W2953294807 modified "2023-09-25" @default.
- W2953294807 title "Equivariant derived category of a complete symmetric variety" @default.
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