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The current paper is concerned with the existence of mild solutionsfor a class of second-order impulsive neutral stochastic integrodifferential equationswith nonlocal conditions and infinite delays in a Hilbert space. A sufficient conditionfor the existence results is obtained by using the Krasnoselskii-Schaefer-type fixed pointtheorem combined with theories of a strongly continuous cosine family of bounded linearoperators. Finally, an application to the stochastic nonlinear wave equation with infinitedelay is given

Existence for a Second-Order Impulsive Neutral Stochastic Integrodifferential Equations with Nonlocal Conditions and Infinite Delay