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Asymptotic stability of neutral stochastic functional integro-di?erential equations with impulses

机译:带脉冲的中立型随机分数积分微分方程的渐近稳定性

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摘要

This paper is concerned with the existence and asymptotic stability in the ,$p$-th moment ofmild solutions of nonlinear impulsive stochastic delay neutral partial functional integro-differential equations. We suppose that the linear part possesses a resolvent operator in the sense given by Grimmer?and the nonlinear terms are assumed to be Lipschitz continuous. A fixed point approach is used to achieve the required result. An example is provided to illustrate the theory developed in this work.
机译:本文关注的是非线性脉冲随机时滞中立型偏泛函积分微分方程的轻解的第,$ p $阶矩的存在性和渐近稳定性。我们假设线性部分在Grimmer?给定的意义上具有一个分解算子,并且非线性项被假定为Lipschitz连续的。使用定点方法来获得所需的结果。提供了一个例子来说明这项工作中发展的理论。

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