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List of bibliographic references

Number of relevant bibliographic references: 19.
Ident.Authors (with country if any)Title
000510 (2009) Ronnie Lee ; Steven H. Weintraub [Allemagne]Invariants of branched covering from the work of Serre and Mumford
000B73 (2005) A. Iliev ; L. ManivelSeveri varieties and their varieties of reductions
001164 (2001) Lorenz J. Schwachhöfer [Allemagne]Connections with Irreducible Holonomy Representations
001517 (1998) Ram N Reyes Carri N [Mexique]A generalization of the notion of instanton
001668 (1997) Yves Laszlo [France] ; Christoph Sorger [France]The line bundles on the moduli of parabolic G-bundles over curves and their sections
001A52 (1995) Ching-Li Chai [États-Unis]Every ordinary symplectic isogeny class in positive characteristic is dense in the moduli
001B60 (1994) Michael Larsen [États-Unis]On the conjugacy of element-conjugate homomorphisms
001C13 (1994) Eldar Straume [Norvège]Compact differentiable transformation groups on exotic spheres
001C84 (1993) Timothy J. Hodges [États-Unis] ; Thierry Levasseur [France]Primitive ideals of C q [ SL (3)]
001D49 (1992) Peter Schneider [Allemagne]The cohomology of local systems on p -adically uniformized varieties
001E64 (1991) T. Jaroszewicz [États-Unis] ; P. S Kurzepa [États-Unis]Spin, statistics, and geometry of random walks
001E99 (1991) James A. Carlson [États-Unis] ; Luis Hernández [États-Unis]Harmonic maps from compact Kähler manifolds to exceptional hyperbolic spaces
001F70 (1990) A. A. Voronov ; Yu. I. ManinSupercell partitions of flag superspaces
001F81 (1990) Hans Wenzl [États-Unis]Quantum groups and subfactors of type B, C, and D
002366 (1986) Laurent Clozel [États-Unis]On limit multiplicites of discrete series representations in spaces of automorphic forms
002398 (1986) I. B. PenkovCharacters of typical irreducible finite-dimensional q( n ) -modules
002631 (1983) CYCLES ON SIMPLE ABELIAN VARIETIES OF PRIME DIMENSION
002B61 (1976) T. A. Springer [Pays-Bas]Trigonometric sums, green functions of finite groups and representations of Weyl groups
002B95 (1976) James Ax [États-Unis]Group-theoretic treatment of the axioms of quantum mechanics

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