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Volumn 52, Issue 1, 2003, Pages 189-203

The equivariant cohomology ring of regular varieties

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EID: 2442641687     PISSN: 00262285     EISSN: None     Source Type: Journal    
DOI: 10.1307/mmj/1080837743     Document Type: Article
Times cited : (34)

References (13)
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    • Akyildiz, E.1    Carrell, J.B.2
  • 2
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    • A generalization of the Kostant-Macdonald identity
    • _, A generalization of the Kostant-Macdonald identity, Proc. Nat. Acad. Sci. U.S.A. 86 (1989), 3934-3937.
    • (1989) Proc. Nat. Acad. Sci. U.S.A. , vol.86 , pp. 3934-3937
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    • Some theorems on actions of algebraic groups
    • A. Bialynicki-Birula, Some theorems on actions of algebraic groups, Ann. of Math. (2) 98 (1973), 480-497.
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    • Bialynicki-Birula, A.1
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    • Vector fields and characteristic numbers
    • R. Bott, Vector fields and characteristic numbers, Michigan Math. J. 14 (1967), 231-244.
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    • Bott, R.1
  • 5
    • 0038169133 scopus 로고    scopus 로고
    • Poincaré duality and equivariant (co)homology
    • M. Brion, Poincaré duality and equivariant (co)homology, Michigan Math. J. 48 (2000), 77-92.
    • (2000) Michigan Math. J. , vol.48 , pp. 77-92
    • Brion, M.1
  • 6
    • 84972538271 scopus 로고
    • Bruhat cells in the nilpotent variety and the intersection rings of Schubert varieties
    • J. B. Carrell, Bruhat cells in the nilpotent variety and the intersection rings of Schubert varieties, J. Differential Geom. 37 (1993), 651-668.
    • (1993) J. Differential Geom. , vol.37 , pp. 651-668
    • Carrell, J.B.1
  • 7
    • 2442674876 scopus 로고
    • Deformation of the nilpotent zero scheme and the intersection ring of invariant subvarieties
    • _, Deformation of the nilpotent zero scheme and the intersection ring of invariant subvarieties, J. Reine Angew. Math. 460 (1995), 37-54.
    • (1995) J. Reine Angew. Math. , vol.460 , pp. 37-54
  • 9
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    • Quantum cohomology of flag manifolds and Toda lattices
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    • Giventhal, A.1    Kim, B.2
  • 10
    • 0032345036 scopus 로고    scopus 로고
    • Equivariant cohomology, Koszul duality and the localization theorem
    • R. M. Goresky, R. Kottwitz, and R. MacPherson, Equivariant cohomology, Koszul duality and the localization theorem, Invent. Math. 131 (1998), 25-84.
    • (1998) Invent. Math. , vol.131 , pp. 25-84
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  • 11
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    • Flag manifold quantum cohomology, the Toda lattice and the representation with highest weight
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    • Kostant, B.1


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.