  The Bernstein vertex operators, which can be used to build recursively the
Schur functions, are extended to superspace. Four families of super vertex
operators are defined, corresponding to the four natural families of Schur
functions in superspace. Combinatorial proofs that the super Bernstein vertex
operators indeed build the Schur functions in superspace recursively are
provided. We briefly mention a possible realization, in terms of symmetric
functions in superspace, of the super-KP hierarchy, where the tau-function
naturally expands in one of the super-Schur bases.
