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Serveur d'exploration Bourbaki - Checkpoint (Istex)

Index « Keywords » - entrée « Affine weyl group »
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List of bibliographic references

Number of relevant bibliographic references: 17.
Ident.Authors (with country if any)Title
000F47 (2002) Akinori Nishino [Japon] ; Yasushi Komori [Japon] ; Hideaki Ujino ; Miki Wadati [Japon]Symmetrization of Nonsymmetric Macdonald Polynomials and Macdonald's Inner Product Identities
001064 (2001) Yu ChenThe Classification of Elements in T ×C*
001140 (2001) Yuri Bazlov [Israël]Graded Multiplicities in the Exterior Algebra
001218 (2000) Paola Cellini [Italie] ; Paolo Papi [Italie]ad -Nilpotent ideals of a Borel subalgebra
001651 (1998) Tadayoshi Takebayashi [Japon]Chevalley Groups Associated to Elliptic Lie Algebras
001741 (1997) C. Kenneth Fan [États-Unis] ; John R. StembridgeNilpotent Orbits and Commutative Elements
001978 (1995) Terry Gannon [Canada]Symmetries of the Kac-Peterson modular matrices of affine algebras
001C09 (1994) Jonathan Beck [États-Unis]Convex bases of PBW type for quantum affine algebras
001C18 (1994) Jonathan Beck [États-Unis]Braid group action and quantum affine algebras
001D40 (1992) Voronoi and Delaunay cells of root lattices: classification of their faces and facets by Coxeter-Dynkin diagrams
001E79 (1991) Doron Gepner [Israël]On the algebraic structure of N =2 string theory
001E92 (1991) Shinobu Hosono [Japon] ; Akihiro Tsuchiya [Japon]Lie algebra cohomology and N =2 SCFT based on the GKO construction
002016 (1990) G. J. Heckman [Pays-Bas]Hecke algebras and hypergeometric functions
002340 (1986) Klaus Wirthmüller [Allemagne]Torus embeddings and deformations of simple singularities of space curves
002570 (1983) M. A. Olshanetsky [Russie] ; A. M. Perelomov [Russie]Quantum integrable systems related to lie algebras
002C07 (1976) M. A. Olshanetsky [Russie] ; A. M. Perelomov [Russie]Completely integrable Hamiltonian systems connected with semisimple Lie algebras
002D14 (1974) Roger W. Carter [Royaume-Uni] ; George Lusztig [Royaume-Uni]On the modular representations of the general linear and symmetric groups

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