  In this paper some characterizations of Hom-Leibniz superalgebras are given
and some of their basic properties are found. These properties can be seen as a
generalization of corresponding well-known properties of Hom-Leibniz algebras.
Considering the Hom-Akivis superalgebra associated to a given Hom-Leibniz
superalgebra, it is observed that the Hom-super Akivis identity leads to an
additional property of Hom-Leibniz superalgebras, which in turn gives a
necessary and sufficient condition for Hom-super Lie admissibility of
Hom-Leibniz superalgebras. We show also that every (left) Hom-Leibniz
superalgebra has a natural Hom-Lie-Yamaguti superalgebra structure.
