Multiplicative rule of Schubert classes
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Publication:1770268
DOI10.1007/s00222-004-0394-zzbMath1077.14067arXivmath/0306227OpenAlexW2952615624MaRDI QIDQ1770268
Publication date: 14 April 2005
Published in: Inventiones Mathematicae (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0306227
Related Items (19)
Singularities of Generalized Richardson Varieties ⋮ Erratum: Multiplicative rule of Schubert classes ⋮ Computation of the cohomology rings of Kac-Moody groups, their flag manifolds and classifying spaces ⋮ Cartan models and cellular decompositions of symmetric Riemannian spaces ⋮ A Chevalley formula in equivariant \(K\)-theory ⋮ Schubert presentation of the cohomology ring of flag manifolds ⋮ Representation ring of Levi subgroups versus cohomology ring of flag varieties. III ⋮ Gromov-Witten invariants for $G/B$ and Pontryagin product for $ΩK$ ⋮ Littlewood-Richardson coefficients for reflection groups. ⋮ Chern class of Schubert cells in the flag manifold and related algebras ⋮ A survey of the additive eigenvalue problem (with Appendix by M. Kapovich) ⋮ Effective algorithms for computing triangular operator in Schubert calculus ⋮ The Chow rings of generalized Grassmannians ⋮ Equivariant \(K\)-theory of Bott towers. Application to the multiplicative structure of the equivariant \(K\)-theory of flag varieties ⋮ Growth diagrams for the Schubert multiplication ⋮ \(W\)-translated Schubert divisors and transversal intersections ⋮ ALGORITHM FOR MULTIPLYING SCHUBERT CLASSES ⋮ Multiplicative rule in the Grothendieck cohomology of a flag variety ⋮ Shells of twisted flag varieties and the Rost invariant
Cites Work
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- Invariants symétriques entiers des groupes de Weyl et torsion
- SOME ENUMERATIVE FORMULAS FOR FLAG VARIETIES
- Applications of the Theory of Morse to Symmetric Spaces
- Smooth Curves of Constant width and Transnormality
- ALGORITHM FOR MULTIPLYING SCHUBERT CLASSES
- On Cycles in Flag Manifolds.
- SCHUBERT CELLS AND COHOMOLOGY OF THE SPACESG/P
- Introduction to Lie Algebras and Representation Theory
- THE COHOMOLOGY RING OF G/T
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