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应用于实时近场声全息的瞬时贝叶斯正则化

Instantaneous Bayesian regularization applied to real-time near-field acoustic holography.

作者信息

Le Magueresse Thibaut, Thomas Jean-Hugh, Antoni Jérôme, Paillasseur Sébastien

机构信息

MicrodB, 28 Chemin du Petit Bois, 69131 Ecully, France.

Laboratoire d'Acoustique de l'Université du Maine (LAUM), Unité Mixte de Recherche, Centre National de la Recherche Scientifique 6613, Avenue O. Messiaen, 72085 Le Mans Cedex 09, France.

出版信息

J Acoust Soc Am. 2017 Aug;142(2):924. doi: 10.1121/1.4998571.

DOI:10.1121/1.4998571
PMID:28863597
Abstract

Real-time near-field acoustic holography (RT-NAH) is used to recover non-stationary sound sources using a planar microphone array. Direct propagation is described by the convolution of the wavenumber spectrum of the source under study with a known impulse response. The deconvolution operation is achieved by a singular value decomposition of the propagator and Tikhonov regularization is performed to stabilize the solution. The inverse problem has an innate ill-posed characteristic, and the regularization process is the key factor in obtaining acceptable results. The purpose of this paper is to present the instantaneous regularization process applied to RT-NAH method. Bayesian estimation of the regularization parameter is introduced from prior knowledge of the problem. The computation of the regularization parameter is updated for each block of constant time interval allowing one to take into account the fluctuating properties of the sound field. The superiority of Bayesian regularization, compared to state-of-the art methods, is observed numerically and experimentally for reconstruction of non-stationary sources. RT-NAH is also enhanced to allow the reconstruction of long signals. Updating the regularization parameter accordingly to the fluctuations of the SNR is revealed to be a necessary effort to reconstruct highly non-stationary sources.

摘要

实时近场声全息术(RT - NAH)用于通过平面传声器阵列恢复非平稳声源。直接传播由所研究声源的波数谱与已知脉冲响应的卷积来描述。去卷积操作通过传播算子的奇异值分解来实现,并进行蒂霍诺夫正则化以稳定解。反问题具有固有的不适定特性,正则化过程是获得可接受结果的关键因素。本文的目的是介绍应用于RT - NAH方法的瞬时正则化过程。从问题的先验知识引入正则化参数的贝叶斯估计。针对每个恒定时间间隔块更新正则化参数的计算,从而能够考虑声场的波动特性。在数值和实验上观察到,与现有方法相比,贝叶斯正则化在重建非平稳声源方面具有优越性。RT - NAH也得到了改进,以允许重建长信号。事实证明,根据信噪比的波动相应地更新正则化参数是重建高度非平稳声源的必要措施。

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