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Titlebook: Collected Papers; Volume I 1955-1966 Bertram Kostant,Anthony Joseph,Shrawan Kumar,Michè Book 2009 The Editor(s) (if applicable) and The Aut

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書目名稱Collected Papers
副標(biāo)題Volume I 1955-1966
編輯Bertram Kostant,Anthony Joseph,Shrawan Kumar,Michè
視頻videohttp://file.papertrans.cn/230/229508/229508.mp4
概述Kostant is one of the leading architects of modern Lie theory.Kostant’s work spans over 50 years, with his fundamental and varied contributions to many aspects of Lie theory, a subject pervading almos
圖書封面Titlebook: Collected Papers; Volume I 1955-1966 Bertram Kostant,Anthony Joseph,Shrawan Kumar,Michè Book 2009 The Editor(s) (if applicable) and The Aut
描述.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 representation theory, abstract algebra, and mathematical physics. Some specific topics cover algebraic groups and invariant theory, the geometry of homogeneous spaces, representation theory, geometric quantization and symplectic geometry, Lie algebra cohomology, Hamiltonian mechanics, modular forms, Whittaker theory, Toda lattice, and much more. It is striking to note that Lie theory (and symmetry in general) now occupies an ever increasing larger role in mathematics than it did in the fifties...This is the first volume (1955-1966) of a five-volume set of Bertram Kostant’s collected papers. A distinguished feature of this first volume is Kostant’s commentaries and summaries of his papers in his own words..
出版日期Book 2009
關(guān)鍵詞1950s; 1960s; Abstract algebra; Algebra; Cohomology; Eigenvalue; Group representation algebra; Representati
版次1
doihttps://doi.org/10.1007/b94535
isbn_ebook978-0-387-09583-7
copyrightThe Editor(s) (if applicable) and The Author(s), under exclusive license to Springer Science+Busines
The information of publication is updating

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On INV Ariant Skew-Tensors, .. be the space of contravariant skew-tensors over . of degree .. The inner product in . induces a positive-definite inner product in ? .., where (.. ? … ? .., .. ? … ? ..) = (1/.!) · determinant (.., ..).
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A Formula for the Multiplicity of a Weight,inite dimensional vector space ... A well known theorem of E. Cartan asserts that the highest weight, ?, of ?. occurs with multiplicity one. It has been a question of long standing to determine, more generally, the multiplicity of an arbitrary weight of ?.. Weyl’s formula (1.12) for the character of
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A Characterization of Invariant Affine Connections,ansitive group of motions. Here we shall give a simple proof of a more general theorem—Theorem 1 (the proof of Theorem 1 became suggestive to us after we noted that the .. of [1] is just the .. of [6] when . is restricted to .., see [6], p. 539). In fact after introducing, below, the notion of one a
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Differential Forms on Regular Affine Algebras,en satisfactorily absorbed in the general theory of derived functors. It is our main purpose here to identify the exterior algebra of differential forms as a certain canonical graded algebra based on the Tor functor and to obtain the cohomology of differential forms from the Ext functor of a univers
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Eigenvalues of a Laplacian and Commutative Lie Subalgebras,ued left invariant differential forms may be naturally identified with the exterior algebra ?.. Also, one knows then that ?. is stable under the Laplacian defined with respect to the canonical Riemannian metric on ..
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發(fā)表于 2025-3-23 07:42:36 | 只看該作者
Claudia Recksiedler,Laura BernardiAmong the questions which have been raised concerning the structure of a connected semisimple Lie group are those relating to conjugacy of its Cartan subgroups.
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