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Mild solutions of local non-Lipschitz stochastic evolution equations with jumps

机译:带跳的局部非Lipschitz随机演化方程的温和解

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摘要

By estimating the coefficients functions in the stochastic energy equality, the existence and uniqueness of mild solutions to stochastic evolution equations (SEEs) under local non-Lipschitz condition proposed by Taniguchi with jumps are proved here. The results of Taniguchi (2009) are generalized and improved as a special case of our theory. It should be pointed that the proof for SEEs with jumps is certainly not a straightforward generalization of that for SEEs without jumps and some new techniques are developed to cope with the difficulties due to the Poisson random measures. (C) 2015 Elsevier Ltd. All rights reserved.
机译:通过估计随机能量相等中的系数函数,证明了谷口提出带跳的局部非Lipschitz条件下随机演化方程(SEE)的温和解的存在性和唯一性。 Taniguchi(2009)的结果作为我们理论的特例得到了概括和改进。应该指出的是,具有跳跃的SEE的证明当然不是对没有跳跃的SEE的证明的直接概括,并且开发了一些新技术来应对由于Poisson随机测度而引起的困难。 (C)2015 Elsevier Ltd.保留所有权利。

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