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A meshless numerical identification of a sound-hard obstacle

机译:坚硬障碍物的无网格数值识别

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We propose a simple meshless method for detecting a rigid (sound-hard) scatterer embedded in a host acoustic homogeneous medium from scant measurements of the scattered near field. This inverse problem is ill-posed since a solution may not be unique and furthermore, small errors in the input data cause large errors in the output solution. We develop a nonlinear minimization regularized method of fundamental solutions (MFS) for obtaining the numerical solution of the inverse problem in question. Although the MFS is restricted to homogeneous media with constant wavenumber, it is easy to use and simple to implement in higher dimensions. The proposed scheme is tested on several numerical examples and its stability is investigated by inverting measurements contaminated by random noise.
机译:我们提出了一种简单的无网格方法,用于通过对散射近场的少量测量来检测嵌入在主机声均质介质中的刚性(声硬)散射体。由于解决方案可能不是唯一的,所以这个逆问题是不恰当的,此外,输入数据中的小错误会导致输出解决方案中的大错误。我们开发了一种基本解的非线性最小化正则化方法(MFS),以获得有关逆问题的数值解。尽管MFS限于具有恒定波数的均质介质,但它易于使用,并且易于在更高的尺寸上实现。在几个数值示例上对提出的方案进行了测试,并通过倒置被随机噪声污染的测量值来研究其稳定性。

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