Add to ORKGThe work deals with the geometric Satake equivalence. A new proof is given in the case of a split connected reductive group. Further the work extends the ramified geometric Satake equivalence from tamely ramified groups to include the case of general connected reductive groups. As a prerequisite basic results on the geometry of affine flag varieties are proven
83 pagesFor a split reductive group scheme $G$ over a commutative ring $k$ with Weyl group $W$, ther...
We endow the set of lattices in Q^n_p with a reasonable algebro-geometric structure. As a result, we...
Let G^v be a complex simple algebraic group. We describe certain morphisms of G^v (O)-equivariant c...
The work deals with the geometric Satake equivalence. A new proof is given in the case of a split co...
We introduce various affine Grassmannians, study their geometric properties, and give some applicati...
We introduce various affine Grassmannians, study their geometric properties, and give some applicati...
Abstract. The geometric Satake equivalence of Ginzburg and Mirković– Vilonen, for a complex reducti...
Abstract. I extend the ramified geometric Satake equivalence of Zhu [34] from tamely ramified groups...
We prove the geometrical Satake isomorphism for a reductive group defined over F=k((t)), and split ...
In this paper we outline a proof of a geometric version of the Satake isomorphism. Namely, given a c...
We prove the geometrical Satake isomorphism for a reductive group defined over F=k((t)), and split ...
We generalize the classical Satake equivalence as follows. Let k be an algebraically closed field, s...
For a split reductive group scheme Ğ over a commutative ring K with Weyl group W, there is an import...
We prove the geometric Satake equivalence for mixed Tate motives over the integral motivic cohomolog...
83 pagesFor a split reductive group scheme $G$ over a commutative ring $k$ with Weyl group $W$, ther...
83 pagesFor a split reductive group scheme $G$ over a commutative ring $k$ with Weyl group $W$, ther...
We endow the set of lattices in Q^n_p with a reasonable algebro-geometric structure. As a result, we...
Let G^v be a complex simple algebraic group. We describe certain morphisms of G^v (O)-equivariant c...
The work deals with the geometric Satake equivalence. A new proof is given in the case of a split co...
We introduce various affine Grassmannians, study their geometric properties, and give some applicati...
We introduce various affine Grassmannians, study their geometric properties, and give some applicati...
Abstract. The geometric Satake equivalence of Ginzburg and Mirković– Vilonen, for a complex reducti...
Abstract. I extend the ramified geometric Satake equivalence of Zhu [34] from tamely ramified groups...
We prove the geometrical Satake isomorphism for a reductive group defined over F=k((t)), and split ...
In this paper we outline a proof of a geometric version of the Satake isomorphism. Namely, given a c...
We prove the geometrical Satake isomorphism for a reductive group defined over F=k((t)), and split ...
We generalize the classical Satake equivalence as follows. Let k be an algebraically closed field, s...
For a split reductive group scheme Ğ over a commutative ring K with Weyl group W, there is an import...
We prove the geometric Satake equivalence for mixed Tate motives over the integral motivic cohomolog...
83 pagesFor a split reductive group scheme $G$ over a commutative ring $k$ with Weyl group $W$, ther...
83 pagesFor a split reductive group scheme $G$ over a commutative ring $k$ with Weyl group $W$, ther...
We endow the set of lattices in Q^n_p with a reasonable algebro-geometric structure. As a result, we...
Let G^v be a complex simple algebraic group. We describe certain morphisms of G^v (O)-equivariant c...