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A NEW CLASS OF METHODS FOR SOLVING ORDINARY DIFFERENTIAL EQUATIONS

机译:一种求解常微分方程的新方法

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Almost Runge-Kutta methods are a sub-class of the family of methods known as general linear methods, used for solving ordinary differential equations. They retain many of the properties of traditional Runge-Kutta methods, with some added advantages. The higher stage order enables cheap error estimators to be obtained. For some orders it also means a reduction in the number of internal stages required to obtain that order. We will introduce these methods and present some recent results.
机译:几乎Runge-Kutta方法是称为一般线性方法的方法的子类,用于求解常微分方程。他们保留了传统跑步 - 库特拉方法的许多特性,有一些额外的优势。较高阶段顺序使得能够获得廉价的误差估算。对于某些订单,它也意味着减少获得该订单所需的内部阶段的数量。我们将介绍这些方法并提出最近的一些结果。

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