AbstractLet G be a compact connected Lie group and P⊂G be the centralizer of a one-parameter subgroup in G. We explain a program that reduces integration along a Schubert variety in the flag manifold G/P to the Cartan matrix of G.As applications of the program, we complete the project of explicit computation of the degree and Chern number of an arbitrary Schubert variety started in Zhao and Duan (J. Symbolic Comput. 33 (2002) 507)
Schubert calculus refers to the calculus of enumerative geometry, which is the art of counting geome...
This thesis applies combinatorics to obtain formulas for cohomology classes related to the Schubert ...
Let G be a semi-simple simply-connected complex algebraic group and T ⊂ B a maximal torus and a Bore...
AbstractLet G be a compact connected Lie group and P⊂G be the centralizer of a one-parameter subgrou...
AbstractWe study integration along Bott–Samelson cycles. As an application the degree of a Schubert ...
AbstractWe study integration along Bott–Samelson cycles. As an application the degree of a Schubert ...
Imanishi, Jinzenji and Kuwata provided a recipe for computing Euler number of Grassmann manifold $G(...
AbstractWith an eye towards index theoretic applications we describe a Schubert like stratification ...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1989.Includes bibliogr...
Hilbert's 15th problem called for a rigorous foundation of Schubert's calculus, in which a long stan...
Schubert varieties in the full flag variety of Kac-Moody type are indexed by elements of the corresp...
AbstractUsing a combinatorial approach that avoids geometry, this paper studies the structure of KT(...
AbstractWe prove a root system uniform, concise combinatorial rule for Schubert calculus of minuscul...
This thesis applies combinatorics to obtain formulas for cohomology classes related to the Schubert ...
AbstractWe propose a new approach to the multiplication of Schubert classes in the K-theory of the f...
Schubert calculus refers to the calculus of enumerative geometry, which is the art of counting geome...
This thesis applies combinatorics to obtain formulas for cohomology classes related to the Schubert ...
Let G be a semi-simple simply-connected complex algebraic group and T ⊂ B a maximal torus and a Bore...
AbstractLet G be a compact connected Lie group and P⊂G be the centralizer of a one-parameter subgrou...
AbstractWe study integration along Bott–Samelson cycles. As an application the degree of a Schubert ...
AbstractWe study integration along Bott–Samelson cycles. As an application the degree of a Schubert ...
Imanishi, Jinzenji and Kuwata provided a recipe for computing Euler number of Grassmann manifold $G(...
AbstractWith an eye towards index theoretic applications we describe a Schubert like stratification ...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1989.Includes bibliogr...
Hilbert's 15th problem called for a rigorous foundation of Schubert's calculus, in which a long stan...
Schubert varieties in the full flag variety of Kac-Moody type are indexed by elements of the corresp...
AbstractUsing a combinatorial approach that avoids geometry, this paper studies the structure of KT(...
AbstractWe prove a root system uniform, concise combinatorial rule for Schubert calculus of minuscul...
This thesis applies combinatorics to obtain formulas for cohomology classes related to the Schubert ...
AbstractWe propose a new approach to the multiplication of Schubert classes in the K-theory of the f...
Schubert calculus refers to the calculus of enumerative geometry, which is the art of counting geome...
This thesis applies combinatorics to obtain formulas for cohomology classes related to the Schubert ...
Let G be a semi-simple simply-connected complex algebraic group and T ⊂ B a maximal torus and a Bore...