On \(\mathsf{Lie}\)-isoclinic Leibniz algebras

DOI10.1016/j.jalgebra.2017.01.052zbMath1397.17003arXiv1603.08446OpenAlexW2963955698WikidataQ115350710 ScholiaQ115350710MaRDI QIDQ1703100

José Manuel Casas Mirás, Guy Roger Biyogmam

Publication date: 1 March 2018

Published in: Journal of Algebra (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1603.08446

zbMATH Keywords

Leibniz algebrasLie homologyLie-isoclinic extensionsLie-Schur multiplier

Mathematics Subject Classification ID

Homological methods in Lie (super)algebras (17B55) Special categories (18B99) Leibniz algebras (17A32)

Related Items (14)

On the Schur Lie-multiplier and Lie-covers of Leibniz n-algebras ⋮ The \(c\)-nilpotent Schur \(\mathsf{Lie}\)-multiplier for the direct sum of two Leibniz algebras ⋮ The \(c\)-nilpotent Schur \(\mathsf{Lie}\)-multiplier of Leibniz algebras ⋮ Unnamed Item ⋮ \(\mathsf{Lie}\)-isoclinism in Leibniz \(n\)-algebras ⋮ On some properties of generalized \textsf{Lie}-derivations of Leibniz algebras ⋮ On the dimension of the Schur \(\mathsf{Lie}\)-multiplier of a pair of Leibniz algebras ⋮ On the dimension of the c-nilpotent Schur Lie-multiplier of Leibniz algebras ⋮ A study of n-Lie-isoclinic Leibniz algebras ⋮ \textsf{Lie}-isoclinism of pairs of Leibniz algebras ⋮ Unnamed Item ⋮ On some properties of Lie-centroids of Leibniz algebras ⋮ Isoclinic extensions of Lie superalgebras ⋮ Some Properties of ID∗-n-Lie-derivations of Leibniz algebras

Cites Work

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• ON THE ISOCLINISM OF A PAIR OF LIE ALGEBRAS AND FACTOR SETS
• Some Properties of the Schur Multiplier and Covers of Lie Algebras
• Semi-abelian categories

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