$$\mathsf {Lie}$$Lie-Isoclinism of Pairs of Leibniz Algebras
Author:
Funder
Agencia Estatal de Investigación
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s40840-018-0681-2.pdf
Reference19 articles.
1. Biyogmam, R.G., Casas, J.M.: On Lie-isoclinic Leibniz algebras. J. Algebra (2017). https://doi.org/10.1016/j.algebra.2017.01.034 (in press)
2. Borceaux, F., Bourn, D.: Mal’cev, Protomodular, Homological and Semi-abelian Categories, vol. 566. Kluwer Academic Publishers, Dordrecht (2004)
3. Cañete, E.M., Khudoyberdiyev, AKh: The classification of 4-dimensional Leibniz algebras. Linear Algebra Appl. 439(1), 273–288 (2013)
4. Casas, J.M., Insua, M.A., Ladra, M., Ladra, S.: An algorithm for the classification of 3-dimensional complex Leibniz algebras. Linear Algebra Appl. 436, 3747–3756 (2012)
5. Casas, J.M., Khmaladze, E.: On Lie-central extensions of Leibniz algebras. Rev. R. Acad. Cien. Serie. A Mat. 111(1), 39–56 (2017)
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1. On Lie-isoclinic extensions of Leibniz n-algebras;Indian Journal of Pure and Applied Mathematics;2023-03-21
2. On Some Properties of Generalized $${\textsf{Lie}}$$-Derivations of Leibniz Algebras;Springer Proceedings in Mathematics & Statistics;2023
3. On Some Properties of Lie-Centroids of Leibniz Algebras;Bulletin of the Malaysian Mathematical Sciences Society;2022-09-13
4. On the Schur Lie-multiplier and Lie-covers of Leibniz n-algebras;Communications in Algebra;2022-08-24
5. $$\mathsf {Lie}$$-isoclinism in Leibniz n-algebras;São Paulo Journal of Mathematical Sciences;2022-04-06
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