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RATIONAL-FRACTIONAL METHODS FOR SOLVING STIFF SYSTEMS OF DIFFERENTIAL EQUATIONS

机译:解微分方程刚性系统的有理分式方法

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摘要

This paper proposes new numerical methods for solving stiff systems of first-order differential equations not resolved with respect to the derivative. These methods are based on rational-fractional approximations of the vector-valued function of solution of the system considered. The authors study the stability of the constructed methods of arbitrary finite order of accuracy. Analysis of the results of experimental studies of these methods by test examples of various types confirms their efficiency.
机译:本文提出了一种新的数值方法,用于求解一阶微分方程的刚性系统,而这些系统尚未针对导数求解。这些方法基于所考虑系统的解的矢量值函数的有理分数阶近似。作者研究了任意有限精度阶的构造方法的稳定性。通过各种类型的测试示例对这些方法的实验研究结果进行分析,证实了它们的有效性。

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