  In this paper, the ``massless" spin-$\frac{3}{2}$ fields in the de Sitter
space are considered. This work is in the continuation of a previous paper
devoted to the quantization of the de Sitter ``massive" spin-$\frac{3}{2}$
fields. Due to the appearance of gauge invariance and indefinite metric, the
covariant quantization of the ``massless" spin-$\frac{3}{2}$ fields requires an
indecomposable representation of the de Sitter group. The gauge fixing
corresponding to the simplest Gupta-Bleuler structure is used, and gauge
invariant field is discussed. The field equation is obtained by using the
Casimir operator of the de Sitter group. The solutions are written in terms of
the coordinate-independent de Sitter plane waves. Finally, the generalized
two-point function is calculated.
