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A composite numerical scheme for the numerical simulation of coupled Burgers' equation

机译:耦合Burgers方程数值模拟的复合数值格式

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摘要

In this work, a composite numerical scheme based on finite difference and Haar wavelets is proposed to solve time dependent coupled Burgers' equation with appropriate initial and boundary conditions. Time derivative is discretized by forward difference and then quasilinearization technique is used to linearize the coupled Burgers' equation. Space derivatives discretization with Haar wavelets leads to a system of linear equations and is solved using Matlab7.0. Convergence analysis of proposed scheme exhibits that the error bound is inversely proportional to the resolution level of the Haar wavelet. Finally, the adaptability of proposed scheme is demonstrated by numerical experiments and shows that the present composite scheme offers better accuracy in comparison with other existing numerical methods.
机译:在这项工作中,提出了一种基于有限差分和Haar小波的复合数值方案,以求解具有适当初始和边界条件的时间相关的Burgers方程。通过前向差分将时间导数离散化,然后使用拟线性化技术对耦合的Burgers方程进行线性化。利用Haar小波进行空间导数离散化可生成线性方程组,并使用Matlab7.0进行求解。所提方案的收敛性分析表明,误差范围与Haar小波的分辨率水平成反比。最后,通过数值实验证明了该方案的适应性,表明与其他现有数值方法相比,该组合方案具有更高的精度。

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