AbstractWe give an explicit description of the (lowering) Kashiwara operators on Mirković–Vilonen polytopes in types B and C, which provides a simple method for generating Mirković–Vilonen polytopes inductively. This description can be thought of as a modification of the one in the original Anderson–Mirković conjecture, which Kamnitzer proved in the case of type A, and presented a counterexample in the case of type C3
AbstractWe give a necessary and sufficient condition for an MV polytope P in a highest weight crysta...
AbstractWe calculate certain Samelson products of Sp(2). Using the result, we classify the homotopy ...
Representation Theory of Algebraic Groups and Related Topics : Proceedings of the workshop on Repres...
AbstractIn an earlier work, we proved that MV polytopes parameterize both Lusztig's canonical basis ...
AbstractIn this paper we describe the crystal graph of an irreducible module of highest weight NΛ0 o...
AbstractIn this paper, we give a polytopal estimate of Mirković–Vilonen polytopes lying in a Demazur...
AbstractLet ω1,ω2 be the two fundamental weights of a symmetrizable Kac–Moody algebra g of rank two ...
AbstractA combinatorial description of the crystal B(∞) for finite-dimensional simple Lie algebras i...
AbstractIn this paper, we give a natural construction of mixed Tate motives whose periods are a clas...
We study a family of posets and the associated chain and order polytopes. We identify the order pol...
Abstract We construct deformations of the small quantum cohomology rings of homogeneous spaces G/P, ...
Abstract We construct deformations of the small quantum cohomology rings of homogeneous spaces G/P, ...
AbstractThe nilpotent Lie algebras are grouped into Kac–Moody types: simple, affine, hyperbolic. We ...
The aim of this article is to explain how to parameterize the equations of the facets of the Kirwan ...
47 pagesLet $G$ be a complex connected reductive group and let $G^\vee$ be its Langlands dual. Let u...
AbstractWe give a necessary and sufficient condition for an MV polytope P in a highest weight crysta...
AbstractWe calculate certain Samelson products of Sp(2). Using the result, we classify the homotopy ...
Representation Theory of Algebraic Groups and Related Topics : Proceedings of the workshop on Repres...
AbstractIn an earlier work, we proved that MV polytopes parameterize both Lusztig's canonical basis ...
AbstractIn this paper we describe the crystal graph of an irreducible module of highest weight NΛ0 o...
AbstractIn this paper, we give a polytopal estimate of Mirković–Vilonen polytopes lying in a Demazur...
AbstractLet ω1,ω2 be the two fundamental weights of a symmetrizable Kac–Moody algebra g of rank two ...
AbstractA combinatorial description of the crystal B(∞) for finite-dimensional simple Lie algebras i...
AbstractIn this paper, we give a natural construction of mixed Tate motives whose periods are a clas...
We study a family of posets and the associated chain and order polytopes. We identify the order pol...
Abstract We construct deformations of the small quantum cohomology rings of homogeneous spaces G/P, ...
Abstract We construct deformations of the small quantum cohomology rings of homogeneous spaces G/P, ...
AbstractThe nilpotent Lie algebras are grouped into Kac–Moody types: simple, affine, hyperbolic. We ...
The aim of this article is to explain how to parameterize the equations of the facets of the Kirwan ...
47 pagesLet $G$ be a complex connected reductive group and let $G^\vee$ be its Langlands dual. Let u...
AbstractWe give a necessary and sufficient condition for an MV polytope P in a highest weight crysta...
AbstractWe calculate certain Samelson products of Sp(2). Using the result, we classify the homotopy ...
Representation Theory of Algebraic Groups and Related Topics : Proceedings of the workshop on Repres...