Maximal toral subalgebras < Maximal tori < Maximal torus

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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
000233 (1968)	Graeme Segal	The representation ring of a compact Lie group
000304 (1990)	R. W. Richardson [Australie] ; T. A. Springer [Pays-Bas]	The Bruhat order on symmetric varieties
000615 (1976)	V. P. Platonov	Algebraic groups
000C74 (2000)	A. G Helminck	On the Classification of k -Involutions
000E93 (2007)	François Courtès [France]	Parametrization of tamely ramified maximal tori using bounded subgroups
001083 (1976)	T. A. Springer [Pays-Bas]	Trigonometric sums, green functions of finite groups and representations of Weyl groups
001303 (1997)	A. G Helminck	Tori Invariant under an Involutorial Automorphism II
001312 (1985)		TOROIDAL FANO VARIETIES AND ROOT SYSTEMS
001449 (1996)	Claus Scheiderer [États-Unis]	Hasse principles and approximation theorems for homogeneous spaces over fieldsof virtual cohomological dimension one
001498 (1986)		FREE SUBGROUPS AND COMPACT ELEMENTS OF CONNECTED LIE GROUPS
001697 (1992)	Jesper Michael M Ller [Danemark]	The normalizer of the Weyl group
001851 (1985)	V. P. Platonov ; A. S. Rapinchuk	Algebraic groups
001F49 (1995)	Robert L. Griess Jr. [États-Unis]	Basic conjugacy theorems for G 2
001F72 (1986)		Subgroups of finite Chevalley groups
002025 (2006)		On commutativity of connected groups
002458 (2010)	A. Vasiu [États-Unis]	Mod p classification of Shimura F ‐crystals
002877 (1992)	M. Larsen [États-Unis] ; R. Pink [Allemagne]	On ℓ of algebraic monodromy groups in compatible systems of representations
002F87 (1997)	Akimou Osse [Suisse]	λ-structures and representation rings of compact connected Lie groups
003274 (1995)	V. E. Voskresenskii	Adele groups and Siegel-Tamagawa formulas
003300 (2000)	Anne Cortella [France] ; Boris Kunyavski [Israël]	Rationality Problem for Generic Tori in Simple Groups
003440 (2001)	Alexander Premet [Royaume-Uni] ; Helmut Strade [Allemagne]	Simple Lie Algebras of Small Characteristic

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