Add to ORKGWe prove the geometrical Satake isomorphism for a reductive group defined over F=k((t)), and split over a tamely ramified extension. As an application, we give a description of the nearby cycles on certain Shimura varieties via the Rapoport-Zink-Pappas local models
We construct universal $G$-zips on good reductions of the Pappas-Rapoport splitting models for PEL-t...
AbstractLet p>2 be a rational prime, k be a perfect field of characteristic p and K be a finite tota...
For a split reductive group scheme Ğ over a commutative ring K with Weyl group W, there is an import...
We prove the geometrical Satake isomorphism for a reductive group defined over F=k((t)), and split ...
The work deals with the geometric Satake equivalence. A new proof is given in the case of a split co...
We generalize the classical Satake equivalence as follows. Let k be an algebraically closed field, s...
Abstract. I extend the ramified geometric Satake equivalence of Zhu [34] from tamely ramified groups...
Let G^v be a complex simple algebraic group. We describe certain morphisms of G^v (O)-equivariant c...
Let G^v be a complex simple algebraic group. We describe certain morphisms of G^v (O)-equivariant c...
Mirkovic and Vilonen give a proof of the geometric Satake correspondence which provides a natural ba...
Let G be any connected reductive group over a non-archimedean local field. We analyse the unipotent ...
Dedicated to Vladimir Morozov on the 100th anniversary of his birth.We consider the variety of nilpo...
Let G be any connected reductive group over a non-archimedean local field. We analyse the unipotent ...
Let G be any connected reductive group over a non-archimedean local field. We analyse the unipotent ...
We give a geometric interpretation of the Weil representation of the metaplectic group, placing it i...
We construct universal $G$-zips on good reductions of the Pappas-Rapoport splitting models for PEL-t...
AbstractLet p>2 be a rational prime, k be a perfect field of characteristic p and K be a finite tota...
For a split reductive group scheme Ğ over a commutative ring K with Weyl group W, there is an import...
We prove the geometrical Satake isomorphism for a reductive group defined over F=k((t)), and split ...
The work deals with the geometric Satake equivalence. A new proof is given in the case of a split co...
We generalize the classical Satake equivalence as follows. Let k be an algebraically closed field, s...
Abstract. I extend the ramified geometric Satake equivalence of Zhu [34] from tamely ramified groups...
Let G^v be a complex simple algebraic group. We describe certain morphisms of G^v (O)-equivariant c...
Let G^v be a complex simple algebraic group. We describe certain morphisms of G^v (O)-equivariant c...
Mirkovic and Vilonen give a proof of the geometric Satake correspondence which provides a natural ba...
Let G be any connected reductive group over a non-archimedean local field. We analyse the unipotent ...
Dedicated to Vladimir Morozov on the 100th anniversary of his birth.We consider the variety of nilpo...
Let G be any connected reductive group over a non-archimedean local field. We analyse the unipotent ...
Let G be any connected reductive group over a non-archimedean local field. We analyse the unipotent ...
We give a geometric interpretation of the Weil representation of the metaplectic group, placing it i...
We construct universal $G$-zips on good reductions of the Pappas-Rapoport splitting models for PEL-t...
AbstractLet p>2 be a rational prime, k be a perfect field of characteristic p and K be a finite tota...
For a split reductive group scheme Ğ over a commutative ring K with Weyl group W, there is an import...