A Localization Theorem for Finite W-algebras
arXiv:0911.2210
Abstract
Following the work of Beilinson-Bernstein and Kashiwara-Rouquier, we give a geometric interpretation of certain categories of modules over the finite W-algebra. As an application we reprove the Skryabin equivalence.
Preliminary Version. Comments Welcome
References in corpus (3)
Cited by in corpus (9)
- Quantizations of conical symplectic resolutions I: local and global structure
- 2-block Springer fibers: convolution algebras and coherent sheaves
- On Deformation Quantizations of Hypertoric varieties
- Isomorphisms of quantizations via quantization of resolutions
- Localization for affine -algebras
- Abelian localization for cyclotomic Cherednik algebras
- Injectivity of a certain cycle map for finite dimensional W-algebras
- Localization of quantum biequivariant D-modules and q-W algebras
- Localization theorems for quantized symplectic resolutions