Characterizing moore groups by Tensor products of irreducible representations.
Eberhard Kaniuth (1983)
Manuscripta mathematica
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Displaying similar documents to “Dimensions of components of tensor products of representations of linear groups with applications to Beurling-Fourier algebras”
Characterizing moore groups by Tensor products of irreducible representations.
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Donald Bures (1970)
Compositio Mathematica
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On the notion of virtual amenability for groups
Larry Baggett (1988)
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M. Fragoulopoulou, A. Inoue (2007)
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The existence of unbounded *-representations of (locally convex) tensor product *-algebras is investigated, in terms of the existence of unbounded *-representations of the (locally convex) factors of the tensor product and vice versa.
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Eberhard Kaniuth (1982)
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Holomorphic induction and the tensor product decomposition of irreducible representations of compact groups. I. groups
W. H. Klink, T. Ton-That (1979)
Annales de l'I.H.P. Physique théorique
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Tadeusz Józefiak (2009)
Colloquium Mathematicae
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We present a description of irreducible tensor representations of general linear Lie superalgebras in terms of generalized determinants in the symmetric and exterior superalgebras of a superspace over a field of characteristic zero.
The Littlewood-Richardson rule - the cornerstone for computing group properties
B. G. Wybourne (1990)
Banach Center Publications
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Representations of tensor product L.M.C.*-Algebras 1.
Maria Fragoulopoulou (1983)
Manuscripta mathematica
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On a distinguished class of infinite dimensional representations of
Krýsl, Svatopluk
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Invertibility in tensor products of Q-algebras
Seán Dineen, Pablo Sevilla-Peris (2002)
Studia Mathematica
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We consider, using various tensor norms, the completed tensor product of two unital lmc algebras one of which is commutative. Our main result shows that when the tensor product of two Q-algebras is an lmc algebra, then it is a Q-algebra if and only if pointwise invertibility implies invertibility (as in the Gelfand theory). This is always the case for Fréchet algebras.
Weak Containment and Tensor Products of Group Representations. II.
Eberhard Kaniuth (1985)
Mathematische Annalen
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