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In this paper, we study the existence and uniqueness of mild solutions of impulsive stochastic functional differential equations with infinite delay and Poisson jumps under non-Lipschitz condition with Lipschitz condition being considered as a special case by means of the successive approximation. Further, We study the continuous dependence of solutions on the initial value by means of a corollary of the Bihari inequality.

Existence, uniqueness and stability results for impulsive stochastic functional differential equations with infinite delay and poisson jumps