This paper considers the problem of robust stabilization and H∞ control
for a class of uncertain neutral stochastic systems, in which delay is distributed and
the parametric uncertainties are norm-bounded. By designing a state feedback controller,
we obtain a delay-dependent criterion such that the resulting closed-loop system
is robustly stochastically asymptotically stable in the mean square and the effect
of the disturbance input on the controlled output is less than a prescribed level for
all admissible parameter uncertainties. New sufficient conditions are presented based
on the linear matrix inequality approach. Finally, numerical examples are used to
illustrate the effectiveness and feasibility of the approaches proposed in this paper.