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A study on approximate solutions and accuracy of parallel algorithms for solving system of ODEs

机译:ODEs系统并行算法的近似解和精度研究

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The purpose of this paper is, to study the numerical computation of system of ordinary differential equations of first order with initial value problems and all steps of parallel algorithms of R.K. methods are tested in MATLAB (2009a) [2]. In this part, we use four classical RK2 order methods to introduce the basic ideas associated with initial value problems for solving system of ODEs of two or more equations. At the end we make a comparison between these numerical methods for approximate solutions and numerical errors. Numerical examples are given to illustrate the computational accuracy and robustness of these parallel algorithms.
机译:本文的目的是研究具有初始值问题的一阶常微分方程系统的数值计算以及R.K并行算法的所有步骤。方法已在MATLAB(2009a)[2]中进行了测试。在这一部分中,我们使用四种经典的RK2阶方法介绍与初值问题相关的基本思想,以求解两个或多个方程的ODE系统。最后,我们比较了这些数值方法的近似解和数值误差。数值例子说明了这些并行算法的计算精度和鲁棒性。

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