Collected papers. Volume 1, 1955-1966
For more than five decades Bertram Kostant has been one of the major architects of modern Lie theory. Virtually all his papers are pioneering with deep consequences, many giving rise to whole new fields of activities. His interests span a tremendous range of Lie theory, from differential geometry to...
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| Tác giả khác: | , , |
| Định dạng: | Livre numérique |
| Ngôn ngữ: | Anglais |
| Được phát hành: |
New York, NY :
Springer New York
2009.
Cham : Springer Nature |
| Những chủ đề: | |
| Truy cập trực tuyến: | Accès sur la plateforme de l'éditeur Accès sur la plateforme Istex Accès Université d'Orléans Accès INSA CVL |
| Chú thích: |
Numérisation de l'édition de Dordrecht : Springer, 2009 Archives Springer e-books (Licence nationale) Archives Springer e-books (Licence nationale) |
| Autres localisations: | Voir dans le Sudoc |
| Edition sous un autre format: | • Collected Papers, Texte imprimé, 9780387095820 • Experimental duopoly markets with demand inertia, game-playing experiments and the strategy method, Claudia Keser, Berlin, Springer-Verlag, 1992, x, 150 p., Lecture notes in economics and mathematical systems, 3-540-56090-4 |
Mục lục:
- 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.