Results 21 to 30 of about 124,800 (224)
Pöppe triple systems and integrable equations
Partial Differential Equations in Applied Mathematics, 2023 We construct the combinatorial Pöppe triple system, or ternary algebra, that underlies the non-commutative nonlinear Schrödinger (NLS) and modified Korteweg–de Vries (mKdV) hierarchy.
Anastasia Doikou +3 more
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CQ *-algebras of measurable operators
Moroccan Journal of Pure and Applied Analysis, 2022 We study, from a quite general point of view, a CQ*-algebra (X, 𝖀0) possessing a sufficient family of bounded positive tracial sesquilinear forms. Non-commutative L2-spaces are shown to constitute examples of a class of CQ*-algebras and any abstract CQ ...
Triolo Salvatore
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The non-commutative hardy-littlewood maximal operator on non-commutative lorentz spaces
Вестник КазНУ. Серия математика, механика, информатика, 2020 In this work we study the non-commutative Hardy-Littlewoodmaximal operator on Lorentz spacesofτ-measurable operators. Non-commutative maximal inequalities were studied, in particular,in [1–3].
N.T. Bekbayev, K.S. Tulenov
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Biamenability of Banach algebras and its applications [PDF]
AUT Journal of Mathematics and Computing, 2023 In this paper, we introduce the concept of biamenability of Banach algebras and we show that despite the apparent similarities between amenability and biamenability of Banach algebras, they lead to very different, and somewhat opposed, theories.
Sedigheh Barootkoob +1 more
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Nuclear Physics B, 2022 Quantisation of Lorentz invariant scalar field theory in Doplicher-Fredenhagen-Roberts (DFR) space-time, a Lorentz invariant, non-commutative space-time is studied.
E. Harikumar, Vishnu Rajagopal
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Combinatorial Hopf algebras from renormalization [PDF]
, 2009 In this paper we describe the right-sided combinatorial Hopf structure of three Hopf algebras appearing in the context of renormalization in quantum field theory: the non-commutative version of the Fa\`a di Bruno Hopf algebra, the non-commutative version
Alessandra Frabetti +15 more
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Non-commutative logical algebras and algebraic quantales
Annals of Pure and Applied Logic, 2014 Quantum B-algebras are the partially ordered implicational algebras arising as subreducts of quantales. The authors show that the opposite of the category of quantum B-algebras is equivalent to the category of logical quantales, in the way that every quantum B-algebra admits a natural embedding into a logical quantale, the enveloping quantale.
Wolfgang Rump, Yichuan Yang
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Differential algebras in non-commutative geometry [PDF]
Journal of Geometry and Physics, 1995 We discuss the differential algebras used in Connes' approach to Yang-Mills theories with spontaneous symmetry breaking. These differential algebras generated by algebras of the form functions $\otimes$ matrix are shown to be skew tensorproducts of differential forms with a specific matrix algebra.
Kalau, W. +3 more
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Covariant non-commutative space–time
Nuclear Physics B, 2015 We introduce a covariant non-commutative deformation of 3+1-dimensional conformal field theory. The deformation introduces a short-distance scale ℓp, and thus breaks scale invariance, but preserves all space–time isometries.
Jonathan J. Heckman, Herman Verlinde
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DETERMINISTIC SYSTEMS WITH NATURAL QUANTIZATION [PDF]
Научно-технический вестник информационных технологий, механики и оптики, 2020 Subject of Research. The research of deterministic systems is a topical problem of natural science. The paper presents an approach for behavior study of the deterministic systems.
Victoria V. Golovina +2 more
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