Localization for quantum groups at a root of unity
In the paper \cite{BK} we defined categories of equivariant quantum $\mathcal{O}_q$-modules and $\mathcal{D}_q$-modules on the quantum flag variety of $G$. We proved that the Beilinson-Bernstein localization theorem holds at a generic $q$. Here we prove that a derived version of this theorem holds a...
Autors principals: | Backelin, E, Kremnizer, K |
---|---|
Format: | Journal article |
Idioma: | English |
Publicat: |
2004
|
Ítems similars
-
Quantum flag varieties, equivariant quantum D-modules and localization
of quantum groups
per: Backelin, E, et al.
Publicat: (2004) -
Singular localization for Quantum groups at generic $q$
per: Backelin, E, et al.
Publicat: (2011) -
Global quantum differential operators on quantum flag manifolds,
theorems of Duflo and Kostant
per: Backelin, E, et al.
Publicat: (2011) -
On Singular Localization of $\mathfrak{g}$-modules
per: Backelin, E, et al.
Publicat: (2010) -
Langlands duality for representations and quantum groups at a root of
unity
per: McGerty, K
Publicat: (2009)