Primitive Ideals in Tensor Products of Banach Algebras.
Jun Tomiyama (1972)
Mathematica Scandinavica
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Displaying similar documents to “Infinite tensor products of upper triangular matrix algebras.”
Primitive Ideals in Tensor Products of Banach Algebras.
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.
Split Extensions of Hopf Algebras and Semi-Tensor Products.
Larry Smith (1970)
Mathematica Scandinavica
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Intersection properties of balls in tensor products of some Banach spaces.
A.K. Roy, T.S.S.R.K. Rao (1989)
Mathematica Scandinavica
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M-structure in tensor products of Banach spaces.
Dirk Werner (1987)
Mathematica Scandinavica
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On Relative Commutants in Tensor Products of C*-algebras.
Charles J.K. Batty (1976)
Mathematische Zeitschrift
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Projective tensor products of C*-algebras.
Allan M. Sinclair, Sten Kaijser (1984)
Mathematica Scandinavica
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Tensor Products, Infinite Products, and Projective Limits of Choquet Simplexes.
E.B. Davies, G.F. Vincent-Smith (1968)
Mathematica Scandinavica
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Remarks on C-independence in Cartesian products of abstract algebras
J. Anusiak, B. Weglorz (1970)
Colloquium Mathematicae
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On non-semisplit extensions, tensor products and exactness of group C*-algebras.
Eberhard Kirchberg (1993)
Inventiones mathematicae
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The centralizer under tensor product.
Richard H. Herman (1975)
Mathematica Scandinavica
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Rosenthal sets that cannot be sup-norm partitioned and an application to tensor products
Ron C. Blei (1977)
Colloquium Mathematicae
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Linear-topological classification of matroid C*-algebras.
Jonathan Arazy (1983)
Mathematica Scandinavica
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More examples of invariance under twisting
Florin Panaite (2012)
Czechoslovak Mathematical Journal
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The so-called “invariance under twisting” for twisted tensor products of algebras is a result stating that, if we start with a twisted tensor product, under certain circumstances we can “deform” the twisting map and we obtain a new twisted tensor product, isomorphic to the given one. It was proved before that a number of independent and previously unrelated results from Hopf algebra theory are particular cases of this theorem. In this article we show that some more results from literature...