  The super version of imprimitivity theorem is available now to describe
global supersymmetry of systems using the representations of super Lie groups
(SLG). This result uses the equivalence between super Harish- Chandra pairs and
super Lie groups at the categorigal level and is applicable to super Poincare
group and generalizes a smooth SI to super context. We apply the result to
build supersymmetric quantum fields. Towards this end, we set up a super fock
space of a disjoint union of super Hilbert spaces which is equivalent to super
tensoring of boson (even) part symmetrically and that of fermion (odd) part
antisymmetrically of the super particle Hilbert space. This leads to a super
fock space that is disjoint union of bosonic and fermionic spaces, that is Z2
graded. We derive covariant Weyl operators for light-like fields, with the
massless super spinorial multiplet as an illustrative example. First, we build
a representation of a light-like little group in terms of Weyl operators. We
then use this construction to induce a representation of Poincare group to
construct the fields via super version of imprimitivity theorem.
