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Poisson Superalgebras as nonassociative algebras (1205.2910v1)
Published 13 May 2012 in math.RA
Abstract: Poisson superalgebras are known as a $\mathbb{Z}_2$-graded vector space with two operations, an associative supercommutative multiplication and a super bracket tied up by the super Leibniz relation. We show that we can consider a single nonassociative multiplication containing all these datas and then consider Poisson superalgebras as non associative algebras.
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