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Error propagation of general linear methods for ordinary differential equations

机译:常微分方程一般线性方法的误差传播

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摘要

We discuss error propagation for general linear methods for ordinary differential equations up to terms of order p + 2, where p is the order of the method. These results are then applied to the estimation of local discretization errors for methods of order p and for the adjacent order p + 1. The results of numerical experiments confirm the reliability of these estimates. This research has applications in the design of robust stepsize and order changing strategies for algorithms based on general linear methods.
机译:我们讨论一般微分方程的线性方法的误差传播,直到阶数为p + 2为止,其中p是方法的阶数。然后将这些结果应用于p阶方法和相邻p + 1阶方法的局部离散误差估计。数值实验的结果证实了这些估计的可靠性。这项研究在基于常规线性方法的算法的稳健逐步调整和顺序更改策略设计中具有应用。

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