Results 51 to 60 of about 184 (133)
Rota–Baxter operators on involutive associative algebras [PDF]
Acta Scientiarum Mathematicarum, 2021 In this paper, we consider Rota-Baxter operators on involutive associative algebras. We define cohomology for Rota-Baxter operators on involutive algebras that governs the formal deformation of the operator. This cohomology can be seen as the Hochschild cohomology of a certain involutive associative algebra with coefficients in a suitable involutive ...
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Abstract Book: 25th Congress of the European Hematology Association Virtual Edition, 2020
, 2020 HemaSphere, Volume 4, Issue S1, Page 1-1168, June 2020.
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Spectrum of Rota–Baxter operators
International Journal of Algebra and ComputationRota–Baxter operators have been studied since 1960, and there are lots of their applications in mathematical physics, number theory, and noncommutative geometry. We state a surprisingly general property of such operators: the spectrum of every Rota–Baxter operator of weight [Formula: see text] on a finite-dimensional unital (not necessarily ...
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Lie Rota–Baxter operators on the Sweedler algebra H4
International Journal of Algebra and ComputationIf A is an associative algebra, then we can define the adjoint Lie algebra [Formula: see text] and Jordan algebra [Formula: see text]. It is easy to see that any associative Rota–Baxter (RB) operator on A induces a Lie and Jordan RB operator on [Formula: see text] and [Formula: see text], respectively.
Valeriy G. Bardakov +2 more
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On Rota-Baxter vertex operator algebras
Journal of Pure and Applied AlgebraDerivations play a fundamental role in the definition of vertex (operator) algebras, sometimes regarded as a generalization of differential commutative algebras. This paper studies the role played by the integral counterpart of the derivations, namely Rota-Baxter operators, in vertex (operator) algebras.
Chengming Bai +3 more
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23rd Congress of the European Hematology Association Stockholm, Sweden, June 14‐17, 2018
, 2018 HemaSphere, Volume 2, Issue S1, Page 1-1113, June 2018.
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Twisting on associative algebras and Rota–Baxter type operators
Journal of Noncommutative Geometry, 2010 We introduce an operation called “twisting” on the Hochschild complex by analogy with Drinfeld’s twisting operations. By using the twisting and derived bracket constructions, we study differential graded Lie algebra structures associated to the bi-graded Hochschild complex.
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Cistracurium Besylate 10 mg/mL Solution Compounded in a Hospital Pharmacy to Prevent Drug Shortages: A Stability Study Involving Four Degradation Products. [PDF]
Pharmaceutics, 2023 Roche M +7 more
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On chains and Rota-Baxter operators of evolution algebras
, 2019 The paper is devoted to study new classes of chains of evolution algebras and their time-depending dynamics. Moreover, we construct some Rote-Baxter operators of such algebras.
Ladra, Manuel, Murodov, Sherzod N.
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