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Left-right noncommutative Poisson algebras
Open Mathematics, 2014 Casas José +2 more
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Space Quasi-Periodic Steady Euler Flows Close to the Inviscid Couette Flow. [PDF]
Arch Ration Mech AnalFranzoi L, Masmoudi N, Montalto R.
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Lipidome visualisation, comparison, and analysis in a vector space. [PDF]
PLoS Comput BiolOlzhabaev T +4 more
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Exploring the impact of Brownian motion on novel closed-form solutions of the extended Kairat-II equation. [PDF]
PLoS OneAldwoah K +5 more
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Sensing spatial inequality of socio-economic factors for deploying permanent deacons in the UK. [PDF]
Front SociolIslam MT +4 more
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On Morphisms Between Connected Commutative Algebraic Groups over a Field of Characteristic 0. [PDF]
Transform GroupsDill GA.
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Hodge decomposition of vector fields in Cartesian grids. [PDF]
SIGGRAPH AsiaSu Z, Tong Y, Wei G.
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Mathematical Notes, 2021
For a class of algebras \(\mathcal{A}\), denote by \(\mathcal{A}_1\) the class of algebras in which every singly generated algebra belongs to the class \(\mathcal{A}\). We similarly define \(\mathcal{A}_2\) as the class of algebras in which every two-generated algebra belongs to the class \(\mathcal{A}\).
Ismailov, N. A., Dzhumadil'daev, A. S.
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For a class of algebras \(\mathcal{A}\), denote by \(\mathcal{A}_1\) the class of algebras in which every singly generated algebra belongs to the class \(\mathcal{A}\). We similarly define \(\mathcal{A}_2\) as the class of algebras in which every two-generated algebra belongs to the class \(\mathcal{A}\).
Ismailov, N. A., Dzhumadil'daev, A. S.
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Forum Mathematicum, 2002
The paper provides foundational material for the construction of free Leibniz \(n\)-algebras and an interpretation of Leibniz \(n\)-algebra cohomology in terms of Quillen cohomology. Motivated by generalizations of Lie algebra structures to settings with \(n\)-ary operations, the authors define a Leibniz \(n\)-algebra to be a vector space \(\mathcal{L}\
Casas, J. M. +2 more
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The paper provides foundational material for the construction of free Leibniz \(n\)-algebras and an interpretation of Leibniz \(n\)-algebra cohomology in terms of Quillen cohomology. Motivated by generalizations of Lie algebra structures to settings with \(n\)-ary operations, the authors define a Leibniz \(n\)-algebra to be a vector space \(\mathcal{L}\
Casas, J. M. +2 more
openaire +3 more sources