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Collected Papers

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Table of Contents

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    Book Overview
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    Chapter 1 Holonomy and the Lie Algebra of Infinitesimal Motions of A Riemannian Manifold
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    Chapter 2 On the Conjugacy of Real Cartan Subalgebras
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    Chapter 3 On the Conjugacy of Real Cartan Subalgebras II
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    Chapter 4 On INV Ariant Skew-Tensors
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    Chapter 5 On Differential Geomentry and Homogeneous Spaces. I.
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    Chapter 6 On Differential Geometry and Homogeneous Spaces II
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    Chapter 7 On Holonomy and Homogeneous Spaces
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    Chapter 8 A Theorem of Frobenius, a Theorem of Amitsur-Levitski and Cohomology Theory
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    Chapter 9 A Characterization of the Classical Groups
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    Chapter 10 A Formula for the Multiplicity of a Weight
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    Chapter 11 The Principal Three-Dimensional Subgroup and the Betti Numbers of a Complex Simple Lie Group
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    Chapter 12 A Characterization of Invariant Affine Connections
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    Chapter 13 Lie Algebra Cohomology and the Generalized Borel-Weil Theorem
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    Chapter 14 Differential Forms on Regular Affine Algebras
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    Chapter 15 Differential Forms and Lie Algebra Cohomology for Algebraic Linear Groups
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    Chapter 16 Lie Group Representations On Polynomial Rings
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    Chapter 17 Lie Group Representations on Polynomial Rings
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    Chapter 18 Lie Algebra Cohomology and Generalized Schubert Cells
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    Chapter 19 Eigenvalues of a Laplacian and Commutative Lie Subalgebras
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    Chapter 20 Orbits, Symplectic Structures and Representation Theory
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    Chapter 21 Groups Over Z
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