Add to ORKGWe give an explicit combinatorial description of the multiplicity as well as the Hilbert function of the tangent cone at any point on a Schubert variety in the symplectic Grassmannian
We consider algebraic varieties defined by the vanishing of all minors of a fixed size of a rectangu...
Abstract. We describe the torus-equivariant cohomology ring of isotropic Grassman-nians by using a l...
Let $X$ be a symplectic or odd orthogonal Grassmannian. We prove a Giambelli formula which expresses...
We give an explicit combinatorial description of the multiplicity as well as the Hilbert function of...
Given a point on a Schubert variety in an orthogonal Grassmannian, we compute the multiplicity, more...
AbstractWe study Hilbert–Samuel multiplicity for points of Schubert varieties in the complete flag v...
Document d'archive.International audienceWe describe the Hilbert functions of opposite big cells of ...
summary:We compute the Hilbert series of the complex Grassmannian using invariant theoretic methods....
We compute the Hilbert series of the complex Grassmannian using invariant theoretic methods. This is...
AbstractWe prove results on the tangent spaces to Schubert varieties in G/B for G classical. We give...
This book gives an introduction to the very active field of combinatorics of affine Schubert calculu...
An enumerative problem asks the following type of question; how many figures (lines, planes, conies,...
AbstractWe prove the results on the tangent spaces to Schubert varieties announced in [V. Lakshmibai...
We study the Hilbert function of certain projective monomial curves. We determine which of our curve...
Hilbert functions developed from classical mathematical concepts. In algebraic geometry, the coeffic...
We consider algebraic varieties defined by the vanishing of all minors of a fixed size of a rectangu...
Abstract. We describe the torus-equivariant cohomology ring of isotropic Grassman-nians by using a l...
Let $X$ be a symplectic or odd orthogonal Grassmannian. We prove a Giambelli formula which expresses...
We give an explicit combinatorial description of the multiplicity as well as the Hilbert function of...
Given a point on a Schubert variety in an orthogonal Grassmannian, we compute the multiplicity, more...
AbstractWe study Hilbert–Samuel multiplicity for points of Schubert varieties in the complete flag v...
Document d'archive.International audienceWe describe the Hilbert functions of opposite big cells of ...
summary:We compute the Hilbert series of the complex Grassmannian using invariant theoretic methods....
We compute the Hilbert series of the complex Grassmannian using invariant theoretic methods. This is...
AbstractWe prove results on the tangent spaces to Schubert varieties in G/B for G classical. We give...
This book gives an introduction to the very active field of combinatorics of affine Schubert calculu...
An enumerative problem asks the following type of question; how many figures (lines, planes, conies,...
AbstractWe prove the results on the tangent spaces to Schubert varieties announced in [V. Lakshmibai...
We study the Hilbert function of certain projective monomial curves. We determine which of our curve...
Hilbert functions developed from classical mathematical concepts. In algebraic geometry, the coeffic...
We consider algebraic varieties defined by the vanishing of all minors of a fixed size of a rectangu...
Abstract. We describe the torus-equivariant cohomology ring of isotropic Grassman-nians by using a l...
Let $X$ be a symplectic or odd orthogonal Grassmannian. We prove a Giambelli formula which expresses...