  This article addresses a new class of fractional nonlocal neutral stochastic
differential system of order 1<q<2 including non-instantaneous impulses(NIIs)
and state-dependent delay(SDD) with the Poisson jumps and the Wiener process in
Hilbert spaces. We examine the existence of a mild solution without assuming
the compactness of the resolvent operators. The Monch fixed point theorem is
used along with the Hausdorff measure of noncompactness. An example is
constructed to verify the theoretical developments.
