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Mean-square stability of semi-implicit Euler method for nonlinear neutral stochastic delay differential equations

机译:非线性中立随机时滞微分方程半隐式Euler方法的均方稳定性

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摘要

There are few results on the numerical stability of nonlinear neutral stochastic delay differential equations (NSDDEs). The aim of this paper is to establish some new results on the numerical stability for nonlinear NSDDEs. It is proved that the semi-implicit Euler method is mean-square stable under suitable condition. The theoretical result is also confirmed by a numerical experiment.
机译:非线性中立随机延迟微分方程(NSDDE)的数值稳定性几乎没有结果。本文的目的是为非线性NSDDE的数值稳定性建立一些新的结果。证明了在适当条件下半隐式Euler方法是均方稳定的。理论结果也通过数值实验得到证实。

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