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A class of two-step continuity Runge-Kutta methods for solving singular delay differential equations and its convergence

机译:一类求解奇异时滞微分方程的两步连续Runge-Kutta方法及其收敛性

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摘要

An idea of relaxing the effect of delay when computing the Runge-Kutta stages in the current step and a class of two-step continuity Runge-Kutta methods (TSCRK) is presented. Their construction, their order conditions and their convergence are studied. The two-step continuity Runge-Kutta methods possess good numerical stability properties and higher stage-order, and keep the explicit process of computing the Runge-Kutta stages. The numerical experiments show that the TSCRK methods are efficient.
机译:提出了一种在当前步骤中计算Runge-Kutta阶段时放宽延迟影响的想法,以及一类两步连续Runge-Kutta方法(TSCRK)。研究了它们的构造,有序条件和它们的收敛性。两步连续Runge-Kutta方法具有良好的数值稳定性和较高的阶次阶数,并且保留了计算Runge-Kutta阶数的明确过程。数值实验表明,TSCRK方法是有效的。

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