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Numerical solution of nonlinear Burgers’ equation using high accuracy multi-quadric quasi-interpolation

机译:高精度多二次拟插值法求解非线性Burgers方程的数值解

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摘要

In this paper, a numerical method is presented to approximate the solution to nonlinear Burgers’ equation which is related to many scientific research topics. A numerical scheme by using high accuracy multi-quadric quasi-interpolation is presented in which a kind of multi-quadric quasi-interpolant is used to approximate the derivatives of the solution in spatial domain and finite difference is used to approximate the derivatives of the solution in temporal domain. The advantage of the scheme is that it is mesh free and in each time step only a multi-quadric quasi-interpolant is employed so that the algorithm is easy to implement. The numerical results of this scheme are also shown and compared with other numerical schemes.
机译:在本文中,提出了一种数值方法来近似求解与许多科学研究主题相关的非线性Burgers方程的解。提出了一种利用高精度多二次拟插值的数值方案,其中一种多二次拟插值被用于在空间域中近似解的导数,而有限差分被用于近似解的微分。在时域。该方案的优点是它是无网格的,并且在每个时间步中仅采用多二次准插值,因此该算法易于实现。还显示了该方案的数值结果,并将其与其他数值方案进行了比较。

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