DOIAbstract
AbstractWe study integration along Bott–Samelson cycles. As an application the degree of a Schubert variety on a flag manifold G/B is evaluated in terms of certain Cartan numbers of G
AbstractWe study integration along Bott–Samelson cycles. As an application the degree of a Schubert variety on a flag manifold G/B is evaluated in terms of certain Cartan numbers of G
Schubert polynomials for the classical groups were defined by S.Billey and M.Haiman in 1995; they ar...
International audienceAn important combinatorial result in equivariant cohomology and $K$-theory Sch...
This PhD thesis grew out of the attempt to understand the forms in which the Thom-Porteous formula f...
AbstractWe study integration along Bott–Samelson cycles. As an application the degree of a Schubert ...
AbstractLet G be a compact connected Lie group and P⊂G be the centralizer of a one-parameter subgrou...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1989.Includes bibliogr...
AbstractUsing a combinatorial approach that avoids geometry, this paper studies the structure of KT(...
AbstractThis paper explains a Mathematica program that computes the degrees of Schubert varieties on...
AbstractThis paper explains a Mathematica program that computes the degrees of Schubert varieties on...
AbstractLinear sections of Grassmannians provide important examples of varieties. The geometry of th...
AbstractLet G be a compact connected Lie group and P⊂G be the centralizer of a one-parameter subgrou...
This thesis deals with the study of Schubert varieties, which are subsets of flag varieties indexed ...
Imanishi, Jinzenji and Kuwata provided a recipe for computing Euler number of Grassmann manifold $G(...
This thesis deals with the study of Schubert varieties, which are subsets of flag varieties indexed ...
AbstractOur concern in this paper is the dimension and inclusion relations of Schubert varieties in ...
Schubert polynomials for the classical groups were defined by S.Billey and M.Haiman in 1995; they ar...
International audienceAn important combinatorial result in equivariant cohomology and $K$-theory Sch...
This PhD thesis grew out of the attempt to understand the forms in which the Thom-Porteous formula f...
AbstractWe study integration along Bott–Samelson cycles. As an application the degree of a Schubert ...
AbstractLet G be a compact connected Lie group and P⊂G be the centralizer of a one-parameter subgrou...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1989.Includes bibliogr...
AbstractUsing a combinatorial approach that avoids geometry, this paper studies the structure of KT(...
AbstractThis paper explains a Mathematica program that computes the degrees of Schubert varieties on...
AbstractThis paper explains a Mathematica program that computes the degrees of Schubert varieties on...
AbstractLinear sections of Grassmannians provide important examples of varieties. The geometry of th...
AbstractLet G be a compact connected Lie group and P⊂G be the centralizer of a one-parameter subgrou...
This thesis deals with the study of Schubert varieties, which are subsets of flag varieties indexed ...
Imanishi, Jinzenji and Kuwata provided a recipe for computing Euler number of Grassmann manifold $G(...
This thesis deals with the study of Schubert varieties, which are subsets of flag varieties indexed ...
AbstractOur concern in this paper is the dimension and inclusion relations of Schubert varieties in ...
Schubert polynomials for the classical groups were defined by S.Billey and M.Haiman in 1995; they ar...
International audienceAn important combinatorial result in equivariant cohomology and $K$-theory Sch...
This PhD thesis grew out of the attempt to understand the forms in which the Thom-Porteous formula f...
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