Results 41 to 50 of about 74,402 (284)
Tensor Products of Banach Algebras. II [PDF]
Proceedings of the American Mathematical Society, 1970 0. In [l], [2] there are descriptions of an alleged bijection 31Z3 9TCiX3TC2, where 9K%is the set of regular maximal ideals of the Banach algebra ^4;, * = 1, 2, 3, and where A3 = A1 ®7 ^ is the greatest cross-norm tensor product of Ai and Ai. The given constructions for the bijection are valid if both Ai and A2 are commutative.
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DIAGONALS IN TENSOR PRODUCTS OF OPERATOR ALGEBRAS [PDF]
Proceedings of the Edinburgh Mathematical Society, 2002 AbstractIn this paper we give a short, direct proof, using only properties of the Haagerup tensor product, that if an operator algebra $A$ possesses a diagonal in the Haagerup tensor product of $A$ with itself, then $A$ must be isomorphic to a finite-dimensional $C^*$-algebra.
Paulsen, Vern I., Smith, Roger R.
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The maximal quantum group-twisted tensor product of C*-algebras
, 2018 We construct a maximal counterpart to the minimal quantum group-twisted tensor product of $C^{*}$-algebras studied by Meyer, Roy and Woronowicz, which is universal with respect to representations satisfying braided commutation relations.
Roy, Sutanu, Timmermann, Thomas
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Bimodule structure of the mixed tensor product over Uqsℓ(2|1) and quantum walled Brauer algebra
Nuclear Physics B, 2018 We study a mixed tensor product 3⊗m⊗3‾⊗n of the three-dimensional fundamental representations of the Hopf algebra Uqsℓ(2|1), whenever q is not a root of unity.
D.V. Bulgakova +2 more
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On split products of quaternion algebras with involution in characteristic two [PDF]
, 2015 The question of whether a split tensor product of quaternion algebras with involution over a field of characteristic two can be expressed as a tensor product of split quaternion algebras with involution, is shown to have an affirmative ...
Mahmoudi, M. G., Nokhodkar, A. -H.
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AIChE Journal, EarlyView.Abstract Despite extensive modeling efforts in extraction research, transient column models are rarely applied in industry due to concerns regarding parameter identifiability and model reliability. To address this, we analyzed uncertainty propagation from estimated parameters in a previously introduced column model and assessed identifiability via ill ...
Andreas Palmtag +2 more
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Invariant and coinvariant spaces for the algebra of symmetric polynomials in non-commuting variables [PDF]
Discrete Mathematics & Theoretical Computer Science, 2008 We analyze the structure of the algebra $\mathbb{K}\langle \mathbf{x}\rangle^{\mathfrak{S}_n}$ of symmetric polynomials in non-commuting variables in so far as it relates to $\mathbb{K}[\mathbf{x}]^{\mathfrak{S}_n}$, its commutative counterpart.
François Bergeron, Aaron Lauve
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Polynomials in operator space theory: matrix ordering and algebraic aspects
, 2017 We extend the $\lambda$-theory of operator spaces given by Defant and Wiesner (2014), that generalizes the notion of the projective, Haagerup and Schur tensor norm for operator spaces to matrix ordered spaces and Banach $*$-algebras. Given matrix regular
Kumar, Ajay +2 more
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Tensor Products of Banach Algebras
Canadian Journal of Mathematics, 1959 This paper is concerned with a generalization of some recent theorems of Hausner (1) and Johnson (4; 5). Their result can be summarized as follows: Let G be a locally compact abelian group, A a commutative Banach algebra, B1 = Bl(G,A) the (commutative Banach) algebra of A-valued, Bochner integrable junctions on G, 3m1the maximal ideal space of A, m2the
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Automorphisms and Tensor Products of Algebras [PDF]
Proceedings of the American Mathematical Society, 1974 In this note we prove that if A A is a complex Banach algebra with identity, then the automorphism on A ⊗ ^ A A\hat \otimes A determined by θ ( a ⊗ b ) = b ⊗ a \theta (a
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