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Almost sure exponential stability of an explicit stochastic orthogonal Runge-Kutta-Chebyshev method for stochastic delay differential equations

机译:随机时滞微分方程的显式随机正交Runge-Kutta-Chebyshev方法的几乎确定的指数稳定性

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Compared with Euler-Maruyama type schemes, there is a lack of studies on the stability of Runge-Kutta type methods applied to stochastic delay differential equations (SDDEs). This paper is concerned with filling this imbalance. The focus is on the almost sure exponential stability of an explicit stochastic Runge-Kutta-Chebyshev (S-ROCK) method for an Itô-type linear test equation, which is analyzed by applying the techniques based on a discrete semimartingale convergence theorem.
机译:与Euler-Maruyama型方案相比,缺乏用于随机延迟微分方程(SDDE)的Runge-Kutta型方法的稳定性的研究。本文涉及填补这种不平衡。重点是针对Itô型线性检验方程的显式随机Runge-Kutta-Chebyshev(S-ROCK)方法的几乎确定的指数稳定性,该方法通过应用基于离散半mart收敛定理的技术进行分析。

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