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Doubly Perturbed Neutral Diffusion Processes with Poisson Jumps

机译:泊松跃迁引起的双扰动中性扩散过程

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摘要

In this paper, we will establish new results on the boundedness, existence and uniqueness of the solutions to a class of doubly perturbed neutral stochastic functional equations with Poisson jumps. Most of the existing results use single perturbed model and global Lipschitz condition, but in the paper the doubly perturbed model has been studied and the coefficients of equations are non-Lipschitz. So some well-known results have been improved and generalized.
机译:在本文中,我们将针对一类带泊松跳跃的双扰动中立型随机泛函方程的解的有界性,存在性和唯一性建立新的结果。现有的大多数结果都使用单扰动模型和全局Lipschitz条件,但是在本文中,已经研究了双扰动模型,方程的系数为非Lipschitz。因此,一些众所周知的结果已得到改进和推广。

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