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Semi-empirical boundary conditions for the linearized acoustic Euler equations using Pseudo-Spectral Time-Domain methods

机译:使用伪谱时域方法的线性声学Euler方程的半经验边界条件

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摘要

Pseudo-Spectral Time-Domain algorithms have emerged as new numerical methods for solving Eulerian problems. These methods, in contrast to more common finite-difference, time-domain approaches, provide isotropic dispersion characteristics. However, the technical literature concerning to this topic presents a serious lack of methods for dealing with partially reflecting boundary conditions in order to simulate surfaces of a specified impedance. In the current paper we present a novel semi-empirical formulation for simulating constant impedance boundary conditions within Pseudo-Spectral techniques based on the Fourier transform. Finally, the validations in one and two dimensions by means of different numerical experiments, show the accuracy of the model.
机译:伪谱时域算法已经成为解决欧拉问题的新数值方法。与更常见的时域有限差分法相比,这些方法具有各向同性的色散特性。但是,与该主题有关的技术文献提出了严重缺乏用于部分反射边界条件以模拟指定阻抗的表面的方法。在本文中,我们提出了一种新的半经验公式,用于基于傅立叶变换在伪谱技术中模拟恒定阻抗边界条件。最后,通过不同的数值实验对一维和二维进行了验证,证明了模型的准确性。

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