  We extend known results about commutative $C^*$-algebras generated Toeplitz
operators over the unit ball to the supermanifold setup. This is obtained by
constructing commutative $C^*$-algebras of super Toeplitz operators over the
super ball $\mathbb{B}^{p|q}$ and the super Siegel domain $\mathbb{U}^{p|q}$
that naturally generalize the previous results for the unit ball and the Siegel
domain. In particular, we obtain one such commutative $C^*$-algebra for each
even maximal Abelian subgroup of automorphisms of the super ball.
