Abstract
In this paper, we introduce generalized left-Hom-symmetric algebras and generalized Hom-dendriform algebras as well as the corresponding modules. We investigate the connection between these categories of generalized Homalgebras and modules. We give various constructions of these generalized Hom-algebra structures from either a given one or an ordinary one. We prove that any generalized Hom-dialgebras give rise to generalized Hom-Leibniz-Poisson algebras and generalized Hom-Poisson dialgebras.
Citation
I Bakayoko. "Some Generalized Hom-Algebra Structures." J. Gen. Lie Theory Appl. 9 (1) 1 - 7, 2015. https://doi.org/10.4172/1736-4337.1000226
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