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首页> 外文期刊>Stochastics and dynamics >GENERAL METHOD OF LYAPUNOV FUNCTIONALS CONSTRUCTION IN STABILITY INVESTIGATIONS OF NONLINEAR STOCHASTIC DIFFERENCE EQUATIONS WITH CONTINUOUS TIME
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GENERAL METHOD OF LYAPUNOV FUNCTIONALS CONSTRUCTION IN STABILITY INVESTIGATIONS OF NONLINEAR STOCHASTIC DIFFERENCE EQUATIONS WITH CONTINUOUS TIME

机译:连续时间非线性随机差分方程稳定性研究中Lyapunov函数构造的一般方法

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摘要

The general method of Lyapunov functionals construction has been developed during the last decade for stability investigations of stochastic differential equations with aftereffect and stochastic difference equations. After some modification of the basic Lyapunov type theorem this method was successfully used also for difference Volterra equations with continuous time. The latter often appear as useful mathematical models. Here this method is used for a stability investigation of some nonlinear stochastic difference equation with continuous time.
机译:在过去的十年中,开发了Lyapunov泛函构造的一般方法,用于研究带有后效应和随机差分方程的随机微分方程的稳定性。在对基本Lyapunov型定理进行了一些修改之后,该方法也成功地用于具有连续时间的差分Volterra方程。后者通常作为有用的数学模型出现。在此,该方法用于研究具有连续时间的某些非线性随机差分方程的稳定性。

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