Localization of equivariant cohomology rings of real and oriented Grassmannians
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Publication:6659889
DOI10.1090/conm/808/16185MaRDI QIDQ6659889
Publication date: 9 January 2025
Applications of graph theory (05C90) Equivariant algebraic topology of manifolds (57R91) Groups acting on specific manifolds (57S25)
Cites Work
- T-equivariant K-theory of generalized flag varieties
- Zeros d'un champ de vecteurs et classes characteristiques équivariantes
- The moment map and equivariant cohomology
- Chern classes of the Grassmannians and Schubert calculus
- Equivariant cohomology, Koszul duality, and the localization theorem
- Puzzles and (equivariant) cohomology of Grassmannians
- 1-skeleta, Betti numbers, and equivariant cohomology
- The existence of generating families for the cohomology ring of a graph
- Localization of certain odd-dimensional manifolds with torus actions
- Non-abelian GKM theory
- Elementary calculation of the cohomology rings of real Grassmann manifolds
- Classification and equivariant cohomology of circle actions on 3d manifolds
- A GKM description of the equivariant cohomology ring of a homogeneous space
- Topological Schur lemma and related results
- Sur la topologie de certaines variétés algébriques réelles.
- On the multiplication in the characteristic ring of a sphere bundle
- Sur la cohomologie des espaces fibrés principaux et des espaces homogènes de groupes de Lie compacts
- La cohomologie \(\mod 2\) de certains espaces homogènes
- Towards generalizing Schubert calculus in the symplectic category
- Combinatorial Formulas for Products of Thom Classes
- Characteristic Classes. (AM-76)
- SCHUBERT CELLS AND COHOMOLOGY OF THE SPACESG/P
- Grassmannians and the equivariant cohomology of isotropy actions
- Characteristic classes on Grassmannians
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