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Existence and asymptotic behavior of solutions for neutral stochastic partial integrodifferential equations with infinite delays

机译:具有无限时滞的中立型随机局部积分微分方程解的存在性和渐近性

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摘要

In this work we study the existence, uniqueness and asymptotic behavior of mild solutions for neutral stochastic partial integrodifferential equations with infinite delays. To prove the results, we use the theory of resolvent operators as developed by R. Grimmer [13], as well as a version of the fixed point principle. We establish sufficient conditions ensuring that the mild solutions are exponentially stable in pth-moment. An example is provided to illustrate the abstract results.
机译:在这项工作中,我们研究了具有无限时滞的中立型随机局部积分微分方程的温和解的存在性,唯一性和渐近行为。为了证明结果,我们使用了R. Grimmer [13]开发的可分解算子理论,以及不动点原理的一种形式。我们建立了充分的条件,以确保温和溶液在pth时刻呈指数稳定。提供了一个示例来说明抽象结果。

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