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Maximal toral subalgebras < Maximal tori < Maximal torus  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
000360 (2010) A. Vasiu [États-Unis]Mod p classification of Shimura F ‐crystals
000901 (2007) François Courtès [France]Parametrization of tamely ramified maximal tori using bounded subgroups
000A79 (2006) On commutativity of connected groups
001078 (2001) Alexander Premet [Royaume-Uni] ; Helmut Strade [Allemagne]Simple Lie Algebras of Small Characteristic
001251 (2000) Anne Cortella [France] ; Boris Kunyavski [Israël]Rationality Problem for Generic Tori in Simple Groups
001270 (2000) A. G HelminckOn the Classification of k -Involutions
001666 (1997) Akimou Osse [Suisse]λ-structures and representation rings of compact connected Lie groups
001713 (1997) A. G HelminckTori Invariant under an Involutorial Automorphism II
001893 (1996) Claus Scheiderer [États-Unis]Hasse principles and approximation theorems for homogeneous spaces over fieldsof virtual cohomological dimension one
001A80 (1995) Robert L. Griess Jr. [États-Unis]Basic conjugacy theorems for G 2
001A89 (1995) V. E. VoskresenskiiAdele groups and Siegel-Tamagawa formulas
001D46 (1992) Jesper Michael M Ller [Danemark]The normalizer of the Weyl group
001D70 (1992) M. Larsen [États-Unis] ; R. Pink [Allemagne]On ℓ of algebraic monodromy groups in compatible systems of representations
001F63 (1990) R. W. Richardson [Australie] ; T. A. Springer [Pays-Bas]The Bruhat order on symmetric varieties
002350 (1986) Subgroups of finite Chevalley groups
002388 (1986) FREE SUBGROUPS AND COMPACT ELEMENTS OF CONNECTED LIE GROUPS
002440 (1985) TOROIDAL FANO VARIETIES AND ROOT SYSTEMS
002483 (1985) V. P. Platonov ; A. S. RapinchukAlgebraic groups
002B61 (1976) T. A. Springer [Pays-Bas]Trigonometric sums, green functions of finite groups and representations of Weyl groups
002C09 (1976) V. P. PlatonovAlgebraic groups
003100 (1968) Graeme SegalThe representation ring of a compact Lie group

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