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Extrapolation of GLMs with IRKS Property to Solve the Ordinary Differential Equations

机译:具有IRKS属性的GLM的外推法求解常微分方程

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The extrapolation technique has been proved to be very powerful in improving the performance of the approximate methods by large time whether engineering or scientific problems that are handled on computers. In this paper, we investigate the efficiency of extrapolation of explicit general linear methods with Inherent Runge-Kutta stability in solving the non-stiff problems. The numerical experiments are shown for Van der Pol and Brusselator test problems to determine the efficiency of the explicit general linear methods with extrapolation technique. The numerical results showed that method with extrapolation is efficient than method without extrapolation.
机译:事实证明,无论是在计算机上处​​理的工程问题还是科学问题,外推技术在大量时间上都能有效地改善近似方法的性能。在本文中,我们研究了具有固有Runge-Kutta稳定性的显式通用线性方法外推在解决非刚性问题中的效率。给出了范德波尔(Van der Pol)和布鲁塞尔(Brusselator)检验问题的数值实验,以确定采用外推技术的显式通用线性方法的效率。数值结果表明,采用外推法比不采用外推法更有效。

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