Results 11 to 20 of about 74,402 (284)
Composites and Categories of Euclidean Jordan Algebras [PDF]
Quantum, 2020 We consider possible non-signaling composites of probabilistic models based on euclidean Jordan algebras (EJAs), satisfying some reasonable additional constraints motivated by the desire to construct dagger-compact categories of such models. We show that
Howard Barnum +2 more
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Categorifying the tensor product of the Kirillov-Reshetikhin crystal B1,1 and a fundamental crystal [PDF]
Discrete Mathematics & Theoretical Computer Science, 2020 We use Khovanov-Lauda-Rouquier (KLR) algebras to categorify a crystal isomorphism between a funda-mental crystal and the tensor product of a Kirillov-Reshetikhin crystal and another fundamental crystal, all in affine type.
Henry Kvinge, Monica Vazirani
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Primary decompositions of unital locally matrix algebras [PDF]
Bulletin of Mathematical Sciences, 2020 We construct a unital locally matrix algebra of uncountable dimension that (1) does not admit a primary decomposition, (2) has an infinite locally finite Steinitz number. It gives negative answers to questions from [V. M.
Oksana Bezushchak, Bogdana Oliynyk
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Tensor Product of Dimension Effect Algebras [PDF]
Order, 2020 19 ...
Anna Jenčová, Sylvia Pulmannová
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Algebras of Binary Isolating Formulas for Tensor Product Theories
Известия Иркутского государственного университета: Серия "Математика", 2022 Algebras of distributions of binary isolating and semi-isolating formulae are derived objects for a given theory and reflect binary formula relations between 1-type realizations.
D.Yu. Emel’yanov
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On q-tensor products of Cuntz algebras [PDF]
International Journal of Mathematics, 2022 We consider the [Formula: see text]-algebra [Formula: see text], which is a [Formula: see text]-twist of two Cuntz–Toeplitz algebras. For the case [Formula: see text], we give an explicit formula which untwists the [Formula: see text]-deformation showing that the isomorphism class of [Formula: see text] does not depend on [Formula: see text].
Alexey Kuzmin +4 more
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Tensor products of classifiable C∗-algebras [PDF]
Journal of Topology and Analysis, 2016 Let [Formula: see text] be the class of all unital separable simple [Formula: see text]-algebras [Formula: see text] such that [Formula: see text] has tracial rank no more than one for all UHF-algebra [Formula: see text] of infinite type. It has been shown that all amenable [Formula: see text]-stable [Formula: see text]-algebras in [Formula: see text ...
Lin, Huaxin, Sun, Wei
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Tensor hierarchy algebras and extended geometry. Part I. Construction of the algebra
Journal of High Energy Physics, 2020 Tensor hierarchy algebras constitute a class of non-contragredient Lie superalgebras, whose finite-dimensional members are the “Cartan-type” Lie superalgebras in Kac’s classification. They have applications in mathematical physics, especially in extended
Martin Cederwall, Jakob Palmkvist
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Tensor products of quaternion algebras [PDF]
Proceedings of the American Mathematical Society, 1972 Two quaternion division algebras have a common quadratic subfield if their tensor product contains zero-divisors.
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Axioms, 2019 We explicitly calculate the branching functions arising from the tensor product decompositions between level 2 and principal admissible representations over sl ^ 2 . In addition, investigating the characters of the minimal series representations
Namhee Kwon
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