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Split-step Backward Balanced Milstein Methods For Stiff Stochastic Systems

机译:刚性随机系统的分步向后平衡Milstein方法

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摘要

In this paper we discuss split-step backward balanced Milstein methods for solving Ito stochastic differential equations (SDEs). Four families of methods, a family of drifting split-step backward balanced Milstein (DSSBBM) methods, a family of modified split-step backward balanced Milstein (MSSBBM) methods, a family of drifting split-step backward double balanced Milstein (DSSBDBM) methods and a family of modified split-step backward double balanced Milstein (MSSBDBM) methods, are constructed in this paper. Their order of strong convergence is proved. The stability properties and numerical results show the effectiveness of these methods in the pathwise approximation of stiff SDEs.
机译:在本文中,我们讨论了求解Ito随机微分方程(SDE)的分步后向平衡Milstein方法。四类方法,一类漂移分步向后平衡的米尔斯坦(DSSBBM)方法,一类经过修改的分步反向平衡米尔斯坦(MSSBBM)方法,一类漂移分步向后双重平衡Milstein(DSSBDBM)方法并构造了一系列改进的分步向后双平衡Milstein(MSSBDBM)方法。证明了它们强收敛的顺序。稳定性和数值结果表明,这些方法在刚性SDE的路径近似中是有效的。

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