Basic conjugacy theorems for G 2

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Basic conjugacy theorems for G 2

Auteurs : Robert L. Griess Jr. [États-Unis]

Source :

• Inventiones mathematicae [ 0020-9910 ] ; 1995-12-01.

RBID : ISTEX:99D00047414CA22659EB63C3C668A31157F245DF

English descriptors

• KwdEn :
  • Abelian, Acts transitively, Adjoint module, Algebra, Automorphism, Automorphism group, Basic conjugacy theorems, Cayley, Central factor, Centralizer, Conjugacy, Conjugacy class, Conjugacy classes, Conjugation, Double cosets, Elementary abelian, Embedding, Embeddings, Finite group, Finite groups, Finite subgroup, Finite subgroups, Fours group, Griess, Indecomposable root system, Inner product, Irreducible, Isomorphic, Levi, Levi factor, Local subgroup, Long root, Maximal, Maximal toms, Maximal tori, Maximal torus, Module, Natural subgroup, Notation, Orthogonal, Orthogonal complement, Parabolic subgroup, Reductive, Reductive group, Reductive subgroup, Root group, Root system, Singular vectors, Stabilizer, Standard root groups, Strong control, Subalgebra, Subgroup, Subset, Torus, Trivial character, Unique class, Vector space, Weight theory, Weyl, Weyl group.
• Teeft :
  • Abelian, Acts transitively, Adjoint module, Algebra, Automorphism, Automorphism group, Basic conjugacy theorems, Cayley, Central factor, Centralizer, Conjugacy, Conjugacy class, Conjugacy classes, Conjugation, Double cosets, Elementary abelian, Embedding, Embeddings, Finite group, Finite groups, Finite subgroup, Finite subgroups, Fours group, Griess, Indecomposable root system, Inner product, Irreducible, Isomorphic, Levi, Levi factor, Local subgroup, Long root, Maximal, Maximal toms, Maximal tori, Maximal torus, Module, Natural subgroup, Notation, Orthogonal, Orthogonal complement, Parabolic subgroup, Reductive, Reductive group, Reductive subgroup, Root group, Root system, Singular vectors, Stabilizer, Standard root groups, Strong control, Subalgebra, Subgroup, Subset, Torus, Trivial character, Unique class, Vector space, Weight theory, Weyl, Weyl group.

Url:

• https://api.istex.fr/document/99D00047414CA22659EB63C3C668A31157F245DF/fulltext/pdf

DOI: 10.1007/BF01884298

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