  In this paper, first we recall the notion of Hom-Jordan superalgebras and
study their representations. We define the Yang-Baxter equation in a Hom-Jordan
superalgebra. Additionally, we extend the connections between $\mathcal
{O}$-operators and skew-symmetric solutions Yang-Baxter equation of Hom-Jordan
superalgebras (HJYBE). In which, we prove that a super skew-symmetric solution
of HJYBE can be interpreted as an $\mathcal{O}$-operator associated to the
coadjoint representation. Finally, we study the relationship between
Hom-pre-Jordan superalgebras and Hom-Jordan superalgebras via an
$\mathcal{O}$-operators. Some other related results are considered.
