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Tensor products of principal series representations: reduction of tensor products of principal series representations of complex semisimple Lie groups

机译：主序列表示的张量积：复杂半简单李群的主序列表示的张量积的减少

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Williams Floyd L;
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年度 1973
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正文语种 eng
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1. On the existence of homomorphisms between principal series representations of complex semisimple Lie groups [J] . Abe N. Journal of Algebra . 2011,第1期

机译：关于复半简单李群的主系列表示之间同态的存在
2. Whittaker models for highest weight representations of semisimple Lie groups and embeddings into the principal series [J] . Hiroshi Yamashita Proceedings of the Japan Academy, Series A. Mathematical Sciences . 1987,第6期

机译：Whittaker模型用于半单李群的最大权重表示并将其嵌入主序列
3. Tensor product of principal unitary representations of quantum Lorentz group and Askey-Wilson polynomials [J] . Buffenoir E., Roche P. Journal of Mathematical Physics . 2000,第11期

机译：量子洛伦兹群和Askey-Wilson多项式的主要unit表示的张量积
4. Principal series representations of infinite dimensional Lie groups, II: Construction of induced representations [C] . Joseph A. Wolf Tufts University Workshop on Geometric Analysis on Euclidean and Homogeneous Spaces;Tufts University., Workshop Geometric Analysis on Euclidean and Homogeneous Spaces . 2013

机译：无限尺寸小组的主要系列表示，II：诱导象征的构建
5. Resolving multiplicities in the tensor product of irreducible representations of semisimple Lie algebras. [D] . Brooke, David John. 2008

机译：解决半单李代数不可约表示的张量积中的多重性。
6. Cosine series representation of 3D curves and its application to white matter fiber bundles in diffusion tensor imaging [O] . Moo K. Chung, Nagesh Adluru, Jee Eun Lee, -1

机译：3D曲线的余弦级数表示及其在弥散张量成像应用到白质纤维束
7. On the decomposition of tensor products of principal series representations for real-rank one semisimple groups [O] . Robert Paul Martin 1975

机译：关于实际级别级别的主要系列表示的张量产品分解
8. On the Tensor Product of Representations of Semisimple Lie Group. Ⅱ. [R] . A. U. Klimyk, У. Кдимых 1974

机译：关于半单李群表示的张量积。 Ⅱ。

Tensor products of principal series representations: reduction of tensor products of principal series representations of complex semisimple Lie groups

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