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Collected Papers : Volume I 1955-1966 / by Bertram Kostant ; edited by Anthony Joseph, Shrawan Kumar, Michèle Vergne.

Por: Colaborador(es): Tipo de material: TextoTextoEditor: New York, NY : Springer New York, 2009Descripción: recurso en líneaTipo de contenido:
  • texto
Tipo de medio:
  • computadora
Tipo de portador:
  • recurso en línea
ISBN:
  • 9780387095837
Formatos físicos adicionales: Edición impresa:: Sin títuloClasificación LoC:
  • QA252.3
Recursos en línea:
Contenidos:
Holonomy and the Lie Algebra of Infinitesimal Motions of A Riemannian Manifold -- On the Conjugacy of Real Cartan Subalgebras -- On the Conjugacy of Real Cartan Subalgebras II -- On INV Ariant Skew-Tensors -- On Differential Geomentry and Homogeneous Spaces. I. -- On Differential Geometry and Homogeneous Spaces II -- On Holonomy and Homogeneous Spaces -- A Theorem of Frobenius, a Theorem of Amitsur-Levitski and Cohomology Theory -- A Characterization of the Classical Groups -- A Formula for the Multiplicity of a Weight -- The Principal Three-Dimensional Subgroup and the Betti Numbers of a Complex Simple Lie Group -- A Characterization of Invariant Affine Connections -- Lie Algebra Cohomology and the Generalized Borel-Weil Theorem -- Differential Forms on Regular Affine Algebras -- Differential Forms and Lie Algebra Cohomology for Algebraic Linear Groups -- Lie Group Representations On Polynomial Rings -- Lie Group Representations on Polynomial Rings -- Lie Algebra Cohomology and Generalized Schubert Cells -- Eigenvalues of a Laplacian and Commutative Lie Subalgebras -- Orbits, Symplectic Structures and Representation Theory -- Groups Over.
Resumen: None
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Holonomy and the Lie Algebra of Infinitesimal Motions of A Riemannian Manifold -- On the Conjugacy of Real Cartan Subalgebras -- On the Conjugacy of Real Cartan Subalgebras II -- On INV Ariant Skew-Tensors -- On Differential Geomentry and Homogeneous Spaces. I. -- On Differential Geometry and Homogeneous Spaces II -- On Holonomy and Homogeneous Spaces -- A Theorem of Frobenius, a Theorem of Amitsur-Levitski and Cohomology Theory -- A Characterization of the Classical Groups -- A Formula for the Multiplicity of a Weight -- The Principal Three-Dimensional Subgroup and the Betti Numbers of a Complex Simple Lie Group -- A Characterization of Invariant Affine Connections -- Lie Algebra Cohomology and the Generalized Borel-Weil Theorem -- Differential Forms on Regular Affine Algebras -- Differential Forms and Lie Algebra Cohomology for Algebraic Linear Groups -- Lie Group Representations On Polynomial Rings -- Lie Group Representations on Polynomial Rings -- Lie Algebra Cohomology and Generalized Schubert Cells -- Eigenvalues of a Laplacian and Commutative Lie Subalgebras -- Orbits, Symplectic Structures and Representation Theory -- Groups Over.

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