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Fast simulation of multi-dimensional wave problems by the sparse scheme of the method of fundamental solutions

机译:通过基本解法的稀疏方案快速模拟多维波问题

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In this work, a meshless scheme is presented for the fast simulation of multi-dimensional wave problems. The present method is rather simple and straightforward. The Houbolt method is used to eliminate the time dependence of spatial variables. Then the original wave problem is converted into equivalent systems of modified Helmholtz equations. The sparse scheme of the method of fundamental solutions in combination with the localized method of approximate particular solutions is employed for efficient implementation of spatial variables. To demonstrate the effectiveness and simplicity of this new approach, three numerical examples have been assessed with excellent performance. (C) 2016 Elsevier Ltd. All rights reserved.
机译:在这项工作中,提出了一种用于快速模拟多维波动问题的无网格方案。本方法相当简单直接。 Houbolt方法用于消除空间变量的时间依赖性。然后将原始波动问题转换为修正的亥姆霍兹方程的等效系统。基本解方法的稀疏方案与近似特定解的局部化方法相结合,可有效实现空间变量。为了证明这种新方法的有效性和简便性,对三个数值示例进行了评估,并获得了出色的性能。 (C)2016 Elsevier Ltd.保留所有权利。

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