The Bruhat order on symmetric varieties

The Bruhat order on symmetric varieties

Source :

• Geometriae Dedicata [ 0046-5755 ] ; 1990-09-01.

English descriptors

• KwdEn :
  • Admissible sequence, Admissible subspace, Admissible subtorus, Algebraic, Algebraic group, Algebraic groups, Amax, Automorphism, Bijection, Borel, Borel subgroup, Bruhat, Bruhat order, Canonical, Cartan, Cartan subalgebras, Chain condition, Closure, Codimension, Combinatorial, Conjugacy, Conjugacy classes, Cosets, Dense orbit, Disjoint union, Double cosets, Exchange property, Final term, Inner product, Involution, Involutive automorphism, Isomorphic, Isomorphism, Length function, Longest element, Matrix, Maximal, Maximal tori, Maximal torus, Notation, Parabolic, Parabolic subgroup, Partial order, Partial orders, Point subgroup, Real semisimple, Reductive, Reductive group, Resp, Root system, Semisimple, Simple reflections, Special case, Springer, Standard order, Standard pair, Subexpression, Subexpression property, Subgroup, Subset, Subtorus, Symmetric varieties, Symmetric variety, Torus, Weak exchange property, Weak order, Weyl, Weyl group.
• Teeft :
  • Admissible sequence, Admissible subspace, Admissible subtorus, Algebraic, Algebraic group, Algebraic groups, Amax, Automorphism, Bijection, Borel, Borel subgroup, Bruhat, Bruhat order, Canonical, Cartan, Cartan subalgebras, Chain condition, Closure, Codimension, Combinatorial, Conjugacy, Conjugacy classes, Cosets, Dense orbit, Disjoint union, Double cosets, Exchange property, Final term, Inner product, Involution, Involutive automorphism, Isomorphic, Isomorphism, Length function, Longest element, Matrix, Maximal, Maximal tori, Maximal torus, Notation, Parabolic, Parabolic subgroup, Partial order, Partial orders, Point subgroup, Real semisimple, Reductive, Reductive group, Resp, Root system, Semisimple, Simple reflections, Special case, Springer, Standard order, Standard pair, Subexpression, Subexpression property, Subgroup, Subset, Subtorus, Symmetric varieties, Symmetric variety, Torus, Weak exchange property, Weak order, Weyl, Weyl group.

Abstract

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