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Index « Teeft.i » - entrée « Cohomology classes »
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Cohomology class < Cohomology classes < Cohomology complexes  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 19.
Ident.Authors (with country if any)Title
000B51 (2005) A class of topological actions
000D93 (2004) Bruce Allison ; Stephen Berman ; Arturo PianzolaCovering algebras II: Isomorphism of loop algebras
001025 (2001) A. El Kacimi Alaoui [France] ; G. Guasp [Espagne] ; M. Nicolau [Espagne]On deformations of transversely homogeneous foliations
001359 (1999) Serge Skryabin [Russie]Smoothness, flatness and deformations of subalgebras
001455 (1999) Cycles of small codimension on a simple - or -dimensional Abelian variety
001497 (1998) Frances Kirwan [Royaume-Uni]Momentum maps and reduction in algebraic geometry
001501 (1998) Marcos Marino ; Gregory Moore [États-Unis]Integrating over the Coulomb branch in N = 2 gauge theory
001735 (1997) On homological products
001B57 (1994) On the nature of homological products and duality
001C01 (1994) Joachim Schwermer [Allemagne]Eisenstein series and cohomology of arithmetic groups: The generic case
001D84 (1992) Jan Neková [Allemagne, Tchécoslovaquie]Kolyvagin's method for Chow groups of Kuga-Sato varieties
001E18 (1992) Henri Darmon [États-Unis]A refined conjecture of Mazur-Tate type for Heegner points
002025 (1990) A. Yu. VaintrobDeformation of complex superspaces and coherent sheaves on them
002089 (1989) Christopher Deninger [Allemagne]Higher regulators and Hecke L -series of imaginary quadratic fields I
002360 (1986) Stefan Papadima [Roumanie]Rigidity properties of compact Lie groups modulo maximal tori
002466 (1985) A. N. Varchenko ; S. V. ChmutovFinite irreducible groups, generated by reflections, are monodromy groups of suitable singularities
002556 (1984) Asymptotic and geometric quantization
002691 (1982) Steven Zucker [États-Unis]L 2 cohomology of warped products and arithmetic groups
002E17 (1973) HOMOGENEOUS SPACES OF INFINITE-DIMENSIONAL LIE ALGEBRAS AND CHARACTERISTIC CLASSES OF FOLIATIONS

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