Serveur d'exploration Bourbaki - Checkpoint (Istex)

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Weyl groupoid < Weyl groups < Weyl involution  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 29.
[0-20] [0 - 20][0 - 29][20-28][20-40]
Ident.Authors (with country if any)Title
000229 (2011) Ottmar Loos [Allemagne] ; Erhard Neher [Canada]Reflection systems and partial root systems
000353 (2010) Ji Hrivnk [Canada, République tchèque] ; Ji Patera [Canada]On E-discretization of tori of compact simple Lie groups
000359 (2010) Eyal Markman [États-Unis]Modular Galois covers associated to symplectic resolutions of singularities
000494 (2009) Ji Hrivnk [Canada, République tchèque] ; Ji Patera [Canada, République tchèque]On discretization of tori of compact simple Lie groups
000745 (2008) Maryna Nesterenko [Canada, Ukraine] ; Ji Patera [Canada]Three-dimensional C-, S- and E-transforms
000748 (2008) L. Hkov [Canada] ; M. Larouche [Canada] ; J. Patera [Canada]The rings of n-dimensional polytopes
000752 (2008) Patrick Delorme [France] ; Eric M. Opdam [Pays-Bas]The Schwartz algebra of an affine Hecke algebra
000757 (2008) Mark Reeder [États-Unis]Supercuspidal L-packets of positive depth and twisted Coxeter elements
000A29 (2006) Angel Carocca [Chili] ; Víctor González-Aguilera [Chili] ; Rubí E. Rodríguez [Chili]Weyl groups and abelian varieties
001064 (2001) Yu ChenThe Classification of Elements in T ×C*
001086 (2001) Reductions of -wave interactionsrelated to low-rank simple Lie algebras: I. -reductions
001113 (2001) John R. StembridgeMinuscule Elements of Weyl Groups
001203 (2000) Marco Bertola [Italie]Frobenius manifold structure on orbit space of Jacobi groups; Part I
001579 (1998) On quantum spin-chain spectra and the structure of Hecke algebras and q-groups at roots of unity
001741 (1997) C. Kenneth Fan [États-Unis] ; John R. StembridgeNilpotent Orbits and Commutative Elements
001779 (1997) Frauke M. Bleher ; Meinolf Geck [France] ; Wolfgang Kimmerle [Allemagne]Automorphisms of Generic Iwahori–Hecke Algebras and Integral Group Rings of Finite Coxeter Groups
001827 (1996) Karl H. Hofmann ; Jimmie D. Lawson ; Wolfgang A. F. Ruppert [États-Unis]Weyl Groups are Finite — and Other Finiteness Properties of Cartan Subalgebras
001A62 (1995) N. Spaltenstein [États-Unis]Coxeter classes of unitary reflection groups
001C88 (1993) Hisashi UsuiOn Mordell‐Weil Lattices of Type D5
001D40 (1992) Voronoi and Delaunay cells of root lattices: classification of their faces and facets by Coxeter-Dynkin diagrams
001F01 (1991) G. Sartori [Italie]Geometric invariant theory: a model-independent approach to spontaneous symmetry and/or supersymmetry breaking

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