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On tensor products of Fourier algebras
Archiv der Mathematik, 1984For a locally compact group \(G\) let \(A(G)\) denote its Fourier algebra. If \(u_1\in A(G_1)\), \(u_2\in A(G_2)\), the function \((x_1,x_2) \mapsto u(x_1,x_2) = u_1(x_1)u_2(x_2)\) is in \(A(G_1\times G_2)\). This induces a linear map \(F : A(G_1)\hat\otimes A(G_2)\to A(G_1\times G_2)\) where \(\hat\otimes\) denotes the projective tensor product.
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Ideal Spaces of the Haagerup Tensor Product of C*-Algebras
, 1997Following the work of Allen, Sinclair and Smith on the primitive ideal space of the Haagerup tensor product A ⊗ hB of C*-algebras A and B, we investigate the hull-kernel topology and use this to determine various other ideal spaces and their topologies ...
R. Archbold +3 more
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On the Tensor Product of W ∗ Algebras
Transactions of the American Mathematical Society, 1974We develop the algebra underlying the reduction theory of von Neumann in the language and spirit of Sakai's abstract W* algebras, and using the maximum spectrum of an abelian von Neumann algebra rather than a measure-theoretic surrogate. We are thus enabled to obtain the basic fact of the von Neumann theory as a special case of a weaker general ...
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Tensor Products of Jordan Algebras
Canadian Journal of Mathematics, 1975Let J1 and J2 be two Jordan algebras with unit elements. We define various tensor products of J1 and J2. The first, which we call the Kronecker product, is the most obvious and is based on the tensor product of the vector spaces. We find conditions sufficient for its existence and for its non-existence.
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Tensor products of Poisson algebras
Mathematical Notes, 1993The author considers cohomologies, deformations, and homotopies of tensor products of Poisson algebras with applications to homogeneous (in particular quadratic) brackets. Let \((P_i, \mu_i, [ ,\;]_i)\), \(i=1,2\) be Poisson algebras, \(M_i\) modules over \(P_i\), and \(D^\bullet (P_i,M_i)\) the associated complexes. The author constructs a morphism of
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Tensor products of polyadic algebras
Journal of Symbolic Logic, 1963A basic concept of the theory of models is that of elementary equivalence of similar relational systems: two such systems are said to be elementarily equivalent if they satisfy the same first-order statements or, in other words, if they have the same (first-order) complete theory.
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Tobacco Control for Clinicians Who Treat Adolescents
Ca-A Cancer Journal for Clinicians, 2003Emilio J Cocinero
exaly
Evaluating complementary and alternative therapies for cancer patients
Ca-A Cancer Journal for Clinicians, 1999W Bednarek
exaly
Product selectivity of photocatalytic CO2 reduction reactions
Materials Today, 2020Junwei Fu, Xiaoqing Qiu, Bei Cheng
exaly