  Given a finite dimensional representation of a semisimple Lie algebra there
are two ways of constructing link invariants: 1) quantum group invariants using
the R-matrix, 2) the Kontsevich universal link invariant followed by the Lie
algebra based weight system. Le and Murakami showed that these two link
invariants are the same. These constructions can be generalized to some classes
of Lie superalgebras. In this paper we show that constructions 1) and 2) give
the same invariants for the Lie superalgebras of type A-G. We use this result
to investigate the Links-Gould invariant. We also give a positive answer to a
conjecture of Patureau-Mirand's concerning invariants arising from the Lie
superalgebra D(2,1;alpha).
