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Beamforming regularization matrix and inverse problems applied to sound field measurement and extrapolation using microphone array

机译:波束成形正则化矩阵和反问题应用于麦克风阵列的声场测量和外推

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摘要

For sound field reproduction using multichannel spatial sound systems such as Wave Field Synthesis and Ambisonics, sound field extrapolation is a useful tool for the measurement, description and characterization of a sound environment to be reproduced in a listening area. In this paper, the inverse problem theory is adapted to sound field extrapolation around a microphone array for further spatial sound and sound environment reproduction. A general review of inverse problem theory and analysis tools is given and used for the comparative evaluation of various microphone array configurations. Classical direct regularization methods such as truncated singular value decomposition and Tikhonov regularization are recalled. On the basis of the reviewed background, a new regularization method adapted to the problem at hand is introduced. This method involves the use of an a priori beamforming measurement to define a data-dependent discrete smoothing norm for the regularization of the inverse problem. This method which represents the main contribution of this paper shows promising results and opens new research avenues.
机译:对于使用多通道空间声音系统(例如波场合成和Ambisonics)的声场再现,声场外推法是用于测量,描述和表征要在聆听区域中再现的声环境的有用工具。在本文中,反问题理论适用于围绕麦克风阵列的声场外推,以进一步实现空间声音和声音环境的再现。给出了反问题理论和分析工具的概述,并将其用于各种麦克风阵列配置的比较评估。回顾了经典的直接正则化方法,例如截断奇异值分解和Tikhonov正则化。在回顾背景的基础上,介绍了一种适合当前问题的新的正则化方法。该方法涉及使用先验波束成形测量来定义依赖数据的离散平滑范数,以用于反问题的正则化。该方法代表了本文的主要贡献,显示了可喜的成果,并开辟了新的研究途径。

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