Abstract
Abstract In this article, we consider a class of fractional impulsive multivalued stochastic partial integrodifferential equations with state-dependent delay in a real separable Hilbert space. Sufficient conditions for the complete controllability of impulsive fractional stochastic evolution systems are established by means of the fixed-point theorem for discontinuous multivalued operators due to Dhage and properties of the α $\alpha$ -resolvent operator combined with approximation techniques. Two examples are also given to illustrate the obtained theorem.
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