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Pseudospectral method and Darvishi's preconditioning for solving system of time dependent partial differential equations

机译:伪谱方法和Darvishi预处理求解时变偏微分方程组

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In this paper, we solve system of time dependent partial differential equations (PDEs) by using pseudospectral method and Darvishi's preconditioning. To reduce round-off error in spectral collocation method we use Darvishi's preconditioning. Firstly, theory of application of spectral collocation method on system of time dependent partial differential equations presented. This method yields a system of ordinary differential equations (ODEs). Secondly, we use fourth-order Runge-Kutta formula for the numerical integration of the system of ODE. We consider some examples to illustrate the performance of the method described. (c) 2005 Elsevier Inc. All rights reserved.
机译:在本文中,我们使用伪谱方法和Darvishi的预处理方法来求解时间相关的偏微分方程(PDE)系统。为了减少频谱搭配方法中的舍入误差,我们使用了Darvishi的预处理。首先,提出了频谱搭配方法在时变偏微分方程组中的应用理论。这种方法产生了一个常微分方程(ODE)系统。其次,我们使用四阶Runge-Kutta公式对ODE系统进行数值积分。我们考虑一些示例来说明所描述方法的性能。 (c)2005 Elsevier Inc.保留所有权利。

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