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Multiscale asymptotic expansions methods and numerical algorithms for the wave equations in perforated domains

机译:多孔区域波动方程的多尺度渐近展开方法和数值算法

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摘要

In this paper, we are concerned with the wave equations in perforated domains with a homogeneous Neumann condition on the boundary of the holes. The multiscale asymptotic expansion of the solution for the problem are constructed and associated explicit convergence rates are obtained. A multiscale numerical method is introduced. Finally, we present some numerical results which support strongly the convergence theorem.
机译:在本文中,我们关注孔边界上具有均匀Neumann条件的穿孔区域中的波动方程。构造了该问题解的多尺度渐近展开,并获得了相关的显式收敛速度。介绍了一种多尺度数值方法。最后,我们给出一些数值结果,这些结果强烈支持收敛定理。

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