International audienceWe prove a type-uniform Chevalley formula for multiplication with divisor classes in the equivariant quantum K-theory ring of any cominuscule flag variety G/P. We also prove that multiplication with divisor classes determines the equivariant quantum K-theory of arbitrary flag varieties. These results prove a conjecture of Gorbounov and Korff concerning the equivariant quantum K-theory of Grassmannians of Lie type A
We give a presentation of the torus-equivariant quantum $K$-theory ring of flag manifolds of type $A...
AbstractLet Oq(G) be the algebra of quantized functions on an algebraic group G and Oq(B) its quotie...
This Phd thesis presents three independent results on flag varieties.In the first chapter, we study ...
International audienceWe prove a type-uniform Chevalley formula for multiplication with divisor clas...
International audienceWe prove a type-uniform Chevalley formula for multiplication with divisor clas...
We prove a conjecture of Buch and Mihalcea in the case of the incidence varietyX = Fl(1, n − 1; n) a...
This thesis investigates the ring structure of the torus-equivariant quantum K-theory ring QKT(X) fo...
Abstract. Explicit combinatorial cancellation-free rules are given for the product of an equivariant...
We give a Chevalley formula for an arbitrary weight for the torus-equivariant $K$-group of semi-infi...
For an algebra B with an action of a Hopf algebra H we establish the pairing between equivariant cyc...
The (small) equivariant quantum cohomology algebra of a homogeneous space X = G/P is a deformation ...
The (small) equivariant quantum cohomology algebra of a homogeneous space X = G/P is a deformation ...
Abstract. A driving question in (quantum) cohomology of flag varieties is to find non-recursive, pos...
In a recent paper, we stated conjectural presentations for the equivariant quantum K ring of partial...
Abstract. We find presentations by generators and relations for the equivariant quantum cohomology o...
We give a presentation of the torus-equivariant quantum $K$-theory ring of flag manifolds of type $A...
AbstractLet Oq(G) be the algebra of quantized functions on an algebraic group G and Oq(B) its quotie...
This Phd thesis presents three independent results on flag varieties.In the first chapter, we study ...
International audienceWe prove a type-uniform Chevalley formula for multiplication with divisor clas...
International audienceWe prove a type-uniform Chevalley formula for multiplication with divisor clas...
We prove a conjecture of Buch and Mihalcea in the case of the incidence varietyX = Fl(1, n − 1; n) a...
This thesis investigates the ring structure of the torus-equivariant quantum K-theory ring QKT(X) fo...
Abstract. Explicit combinatorial cancellation-free rules are given for the product of an equivariant...
We give a Chevalley formula for an arbitrary weight for the torus-equivariant $K$-group of semi-infi...
For an algebra B with an action of a Hopf algebra H we establish the pairing between equivariant cyc...
The (small) equivariant quantum cohomology algebra of a homogeneous space X = G/P is a deformation ...
The (small) equivariant quantum cohomology algebra of a homogeneous space X = G/P is a deformation ...
Abstract. A driving question in (quantum) cohomology of flag varieties is to find non-recursive, pos...
In a recent paper, we stated conjectural presentations for the equivariant quantum K ring of partial...
Abstract. We find presentations by generators and relations for the equivariant quantum cohomology o...
We give a presentation of the torus-equivariant quantum $K$-theory ring of flag manifolds of type $A...
AbstractLet Oq(G) be the algebra of quantized functions on an algebraic group G and Oq(B) its quotie...
This Phd thesis presents three independent results on flag varieties.In the first chapter, we study ...