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Index « Teeft.i » - entrée « Representation space »
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Representation rings < Representation space < Representation spaces  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 21.
[0-20] [0 - 20][0 - 21][20-20][20-40]
Ident.Authors (with country if any)Title
000460 (2009) Rüdiger PlantikoThe graded Lie algebra of a Kähler group
000752 (2008) Patrick Delorme [France] ; Eric M. Opdam [Pays-Bas]The Schwartz algebra of an affine Hecke algebra
000E37 (2003) Claudio Gorodski ; Gudlaugur ThorbergssonThe classification of taut irreducible representations
001115 (2001) R. B Howlett [Australie] ; L. J Rylands [Australie] ; D. E Taylor [Australie]Matrix Generators for Exceptional Groups of Lie Type
001201 (2000) K. C. Hannabuss [Royaume-Uni]Highest weights, projective geometry, and the classical limit: I. Geometrical aspects and the classical limit
001273 (2000) On discrete U-duality in M-theory
001696 (1997) Stefan Berceanu [Roumanie]A remark on Berezin's quantization and cut locus
001823 (1996) V. K. Dobrev [Bulgarie]q -Difference intertwining operators and q -conformal invariant equations
001B73 (1994) Carlos T. Simpson [France]Moduli of representations of the fundamental group of a smooth projective variety. II
002061 (1989) P. Furlan [Italie] ; G. M. Sotkov [Italie] ; I. T. Todorov [Italie]Two-dimensional conformal quantum field theory
002275 (1987) Denis Bernard [France] ; Jean Thierry-Mieg [France]Level one representations of the simple affine Kac-Moody algebras in their homogeneous gradations
002600 (1983) Ralph Greenberg [États-Unis]On the Birch and Swinnerton-Dyer conjecture
002658 (1982) Jacek Dobaczewski [France]A unification of boson expansion theories
002775 (1981) Highest-weight representations of the sl(n+1,C) algebras: Maximal representations
002866 (1980) Gerald W. Schwarz [États-Unis]Lifting smooth homotopies of orbit spaces
002985 (1978) Manfred Kr Mer [Allemagne]Some tips on the decomposition of tensor product representations of compact connected lie groups
002A93 (1977) Orbital angular momentum and massless particles
002F60 (1971) CLASSIFICATION OF EXTREMALLY IRREDUCIBLE ANDNORMALLY IRREDUCIBLE REPRESENTATIONS OF SEMISIMPLECOMPLEX CONNECTED LIE GROUPS
003022 (1970) DESCRIPTION OF THE COMPLETELY IRREDUCIBLE REPRESENTATIONSOF A COMPLEX SEMISIMPLE LIE GROUP
003285 (1963) Phillip A. Griffiths [États-Unis]Some geometric and analytic properties of homogeneous complex manifolds
003312 (1962) UNITARY REPRESENTATIONS OF NILPOTENT LIE GROUPS

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