Differential operators on homogeneous spaces. I

Differential operators on homogeneous spaces. I

Source :

• Inventiones mathematicae [ 0020-9910 ] ; 1982-10-01.

English descriptors

• KwdEn :
  • Affine, Affine space, Algebra, Algebraic, Algebraic groups, Annihilator, Barbasch, Base point, Bav2, Birational, Borel subgroup, Borho, Brylinski, Canonical, Clan, Classical groups, Closure, Compositio math, Cone representation, Conjecture, Conjugacy classes, Cotangent, Cotangent bundle, Dense orbit, Differential operators, Exceptional groups, Fibre, Filtration, Finite type, Finitely, First author, Flag varieties, Flag variety, Generalized verma module, Generic point, Good filtration, Highest weight, Homogeneous, Homogeneous polynomials, Homogeneous space, Homogeneous spaces, Inclusion, Inclusion method, Irreducible, Irreducible components, Irreducible representations, Joseph representation, Kempken, Lecture notes, Linear form, London math, Main result, Math, Module, More detail, Natural filtration, Nilpotent elements, Nilpotent orbit, Nilpotent orbits, Normal image, Notation, Orbit, Other hand, Other words, Parabolic, Parabolic subgroup, Parabolic subgroups, Positive roots, Preprint, Present paper, Primitive ideals, Rational functions, Representation theory, Resp, Richardson orbit, Richardson orbits, Semisimple, Sheaf, Simultaneous resolution, Spaltenstein, Special case, Special orbit, Special orbits, Special representations, Springer, Subalgebra, Subgroup, Subset, Various points, Vector fields, Verma, Vogan, Wave front sets, Weyl, Weyl group, Weyl group representations, Weyl groups.
• Teeft :
  • Affine, Affine space, Algebra, Algebraic, Algebraic groups, Annihilator, Barbasch, Base point, Bav2, Birational, Borel subgroup, Borho, Brylinski, Canonical, Clan, Classical groups, Closure, Compositio math, Cone representation, Conjecture, Conjugacy classes, Cotangent, Cotangent bundle, Dense orbit, Differential operators, Exceptional groups, Fibre, Filtration, Finite type, Finitely, First author, Flag varieties, Flag variety, Generalized verma module, Generic point, Good filtration, Highest weight, Homogeneous, Homogeneous polynomials, Homogeneous space, Homogeneous spaces, Inclusion, Inclusion method, Irreducible, Irreducible components, Irreducible representations, Joseph representation, Kempken, Lecture notes, Linear form, London math, Main result, Math, Module, More detail, Natural filtration, Nilpotent elements, Nilpotent orbit, Nilpotent orbits, Normal image, Notation, Orbit, Other hand, Other words, Parabolic, Parabolic subgroup, Parabolic subgroups, Positive roots, Preprint, Present paper, Primitive ideals, Rational functions, Representation theory, Resp, Richardson orbit, Richardson orbits, Semisimple, Sheaf, Simultaneous resolution, Spaltenstein, Special case, Special orbit, Special orbits, Special representations, Springer, Subalgebra, Subgroup, Subset, Various points, Vector fields, Verma, Vogan, Wave front sets, Weyl, Weyl group, Weyl group representations, Weyl groups.

Abstract

• https://api.istex.fr/document/929DAB0A1AE5702924465AFDC1963B63A1DA14B4/fulltext/pdf

Affiliations:

• Allemagne, France, États-Unis
• District de Cologne, Rhode Island, Rhénanie-du-Nord-Westphalie
• Bonn, Providence (Rhode Island)
• Université Brown

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