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首页> 外文期刊>Applied mathematics and computation >Mean square stability of semi-implicit Euler method for linear stochastic differential equations with multiple delays and Markovian switching
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Mean square stability of semi-implicit Euler method for linear stochastic differential equations with multiple delays and Markovian switching

机译:具有时滞和马尔可夫切换的线性随机微分方程的半隐式Euler方法的均方稳定性。

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摘要

In this paper, we study the mean square ( MS) stability and general mean square (GMS) stability of semi-implicit Euler method for linear stochastic differential equations with multiple delays and Markovian switching. It is proved that semi-implicit Euler method is MS-stable and GMS-stable under suitable conditions. A numerical example is provided to illustrate the theoretical results.
机译:本文研究了具有多重时滞和马尔可夫切换的线性随机微分方程的半隐式Euler方法的均方(MS)稳定性和广义均方(GMS)稳定性。证明了在适当条件下半隐式Euler方法是MS稳定的和GMS稳定的。数值例子说明了理论结果。

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