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Functionally Fitted Block Method for Solving the General Oscillatory Second-Order Initial Value Problems and Hyperbolic Partial Differential Equations

机译:求解通用振荡二阶初值问题和双曲线偏微分方程的功能拟合块方法

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摘要

We present a block hybrid functionally fitted Runge-Kutta-Nystrom method (BHFNM) which is dependent on the stepsize and a fixed frequency. Since the method is implemented in a block-by-block fashion, the method does not require starting values and predictors inherent to other predictor-corrector methods. Upon deriving our method, stability is illustrated, and it is used to numerically solve the general second-order initial value problems as well as hyperbolic partial differential equations. In doing so, we demonstrate the method's relative accuracy and efficiency.
机译:我们介绍了一个块混合功能拟合的跳动-Kutta-Nystrom方法(BHFNM),其取决于步骤和固定频率。由于该方法以逐个块的方式实现,因此该方法不要求其他预测器校正器方法固有的起始值和预测器。在得出我们的方法时,示出了稳定性,并且它用于在数值上解决一般的二阶初始值问题以及双曲线部分微分方程。在这样做时,我们展示了该方法的相对准确性和效率。

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  • 来源
    《Mathematical Problems in Engineering》 |2019年第5期|1535430.1-1535430.14|共14页
  • 作者单位

    Austin Peay State Univ Dept Math & Stat Clarksville TN 37044 USA;

    Univ South Carolina Dept Math Walterboro SC 29488 USA;

    Austin Peay State Univ Dept Math & Stat Clarksville TN 37044 USA;

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  • 正文语种 eng
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