alexa Non-commutative Hom-Poisson algebras
Mathematics

Mathematics

Journal of Generalized Lie Theory and Applications

Author(s): D Yau

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A Hom-type generalization of non-commutative Poisson algebras, called non-commutative Hom-Poisson algebras, are studied. They are closed under twisting by suitable self-maps. Hom-Poisson algebras, in which the Hom-associative product is commutative, are closed under tensor products. Through (de)polarization Hom-Poisson algebras are equivalent to admissible Hom-Poisson algebras, each of which has only one binary operation. Multiplicative admissible Hom-Poisson algebras are Hom-power associative.

This article was published in arXiv.org and referenced in Journal of Generalized Lie Theory and Applications

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