  We discuss quantum deformations of Jordanian type for Lie superalgebras.
These deformations are described by twisting functions with support from Borel
subalgebras and they are multiparameter in the general case. The total twists
are presented in explicit form for the Lie superalgebras sl(m|n) and osp(1|2n).
We show also that the classical $r$-matrix for a light-cone deformation of D=4
super-Poincare algebra is of Jordanian type and a corresponding twist is given
in explicit form.
