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tensor products are given by integral operators with such kernel functions. Despite of the importance of the problem of building 6j-symbols for the SL(2,C) group dealing with threefold
tensor products, for the unitary principal series representations they were constructed only recently by Ismagilov in [15,16].
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Tensor Products of Principal Series Representations of Complex Semisimple Lie Groups Authors: Williams , F. L. download Tensor Products Of Principal Series Representations azw download ebook Tensor Products Of Principal Series Representations epub download Pukánszky [14] determines the decomposition of the
tensor product of two principal or complementary series representations for the group SL(2,Z2). A complete list of all the possible decompositions of
tensor products of representations in G when G = SL(2, R) appears in …
Tensor Products of Principal Series Representations Reduction of
Tensor Products of Principal Series Representations of Complex Semisimple Lie Groups
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Tensor products of principal series representations: reduction of
tensor products of principal
series; representations of complex semisimple Lie groups. [Floyd L Williams] download Tensor Products Of Principal Series Representations in ePub Realizing complementary series (and discrete series) representations as unitarizations of (quotients of) nonunitary principal series representations, we apply Schur's Lemma to get a unitary isomorphism from
tensor products of such representations to a known representation. determining the multiplicity of a principal series representation occuring in Tc. For real-rank one groups we shall show, by using Mackey's
tensor product theorem, that the problem of decomposing the
tensor product of two principal series representations reduces to knowing Ind^ oxt for all o x t G (MA)".
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tensor products of representations Simons Symposium April. 2016 1. Outline of the talk 2. ... principal series representations I( i) which are induced from a character i a Borel subgroup B using normalized induction We consider PGL(2;R) invariant forms on
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