  Two type of superization of the Jordanian r-matrix for the Lie algebra sl(2)
are considered. One type is associated with the Lie superalgebra sl(1|1) and
another type is associated with the orthosymplectic Lie superalgebra osp(1|2).
Extended Jordanian r-matrices of maximal order are obtained for the basic
complex Lie superalgebras sl(m|n) and osp(M|2n), and a general procedure for
construction of corresponding chains of extended Jordanian twists is given. We
also find a relation between the extended Jordanian twist and automorphism
which gives trivial coproduct for a subalgebra provided the subalgebra is a
kernel of the cobracket for the corresponding r-matrix.
