Hom-structures And Derivation Algebras Of Twisted Heisenberg Lie Superalgebras

The twisted Heisenberg Lie superalgebras are very active and important in the research of both mathematics and physics.In this paper,according to the definition of derivation algebras,we compute the even derivation algebras of the twisted Heisenberg Lie superalgebras through the classification discussion.Next,by the Hom-Jacobi equation,we characterize the matrix forms of the Hom-structures of the twisted Heisenberg Lie superalgebras.The results in this paper contribute to a better understanding of the twisted Heisenberg Lie superalgebras.