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Numerical Method of Hybrid Stochastic Functional Differential Equations with the Local Lipschitz Coefficients

机译:与局部嘴唇尖峰系数的混合随机函数微分方程的数值方法

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Recently, hybrid stochastic differential equations have received a great deal of attention. It is surprising that there are not any numerical schemes established for the hybrid stochastic functional differential equations. In this paper, the Euler—Maruyama method is developed, and the main aim is to show that the numerical solutions will converge to the true solutions under the local Lipschitz condition. The result obtained generalizes the earlier results.
机译:最近,混合随机微分方程得到了大量的关注。令人惊讶的是,没有为混合随机函数微分方程建立的任何数值方案。在本文中,开发了Euler-Maruyama方法,主要目的是表明数值解决方案将收敛于本地嘴唇条件下的真实解决方案。结果概括了前面的结果。

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