首页> 外文期刊>Communications in Nonlinear Science and Numerical Simulation >The solution of nonlinear Green-Naghdi equation arising in water sciences via a meshless method which combines moving kriging interpolation shape functions with the weighted essentially non-oscillatory method
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The solution of nonlinear Green-Naghdi equation arising in water sciences via a meshless method which combines moving kriging interpolation shape functions with the weighted essentially non-oscillatory method

机译:通过无网格方法求解水科学中出现的非线性Green-Naghdi方程,该方法将移动克里格插值形状函数与加权的基本非振荡方法相结合

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In this investigation a new meshless numerical technique is proposed for solving Green-Naghdi equation by combining the moving Kriging interpolation shape functions with the weighted essentially non-oscillatory (WENO) method. The present approach has been taken from [12, 30]. The convergence order of WENO technique can be studied by the number of interpolation nodes because this method is described by interpolation concept. The proposed method is based on the non-polynomial WENO procedure in order to increase the convergence order and local accuracy. Four examples have been solved that they show the efficiency and accuracy of the proposed method. (C) 2018 Elsevier B.V. All rights reserved.
机译:在这项研究中,提出了一种新的无网格数值技术,该方法通过将移动Kriging插值形状函数与加权的基本非振荡(WENO)方法相结合来求解Green-Naghdi方程。本方法取自[12,30]。 WENO技术的收敛阶数可以通过插值节点的数量来研究,因为该方法是用插值概念来描述的。提出的方法基于非多项式WENO过程,以提高收敛阶次和局部精度。解决了四个例子,它们显示了所提出方法的效率和准确性。 (C)2018 Elsevier B.V.保留所有权利。

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