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Sound Source Localization Using Time Differences of Arrival; Euclidean Distance Matrices Based Approach

机译:使用时间差异到达的声源定位;基于欧几里德距离矩阵的方法

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In the source localization problem, time differences of arrival (TDOA) and intensity level differences (ILD) of microphones can be employed to estimate the source location. Due to existing additive noise in real applications the ILD measurement provides less reliable information compared to the TDOA. Therefore, this study is focused on developing algorithms employing the TDOA information only. In the past studies, TDOA were used mostly for estimation of direction of the arrival (DOA) parameter. To find the source location from TDOA of different microphones, the intersection of several equations must be calculated which this solving process requires complex numerical analysis. The solving processes, which generally ignore the noise existence, are not robust to noise and might not converge to the true answer in real-world applications. This paper tackles the source localization problem by converting the numerical analysis approach to an iterative minimization one in order to improve localization accuracy in noisy conditions. The performance of the proposed iterative minimization algorithm is seen to be sensitive to the initial values. To address this issue, another algorithm, based on Euclidean Distance theory, is developed to obtain stable and accurate results. The proposed framework works properly in different SNR conditions. The results show that the proposed methods are more accurate than the existing numerical analysis based methods in different noisy conditions even in very low SNR conditions.
机译:在源定位问题中,可以采用麦克风的到达(TDOA)和强度水平差(ILD)的时间差来估计源位置。由于实际应用中存在的附加噪声,与TDOA相比,ILD测量提供了不太可靠的信息。因此,本研究专注于仅开发采用TDOA信息的算法。在过去的研究中,TDOA主要用于估计到达的方向(DOA)参数。为了从不同麦克风的TDOA找到源位置,必须计算若干方程的交点,该解决过程需要复杂的数值分析。通常忽略噪声存在的求解过程并不稳健地噪声,并且可能不会收敛到现实世界应用中的真实答案。本文通过将数值分析方法转换为迭代最小化的方法来解决源定位问题,以提高嘈杂的条件下的本地化精度。所提出的迭代最小化算法的性能被认为对初始值敏感。为了解决这个问题,开发了一种基于欧几里德距离理论的算法,以获得稳定和准确的结果。所提出的框架在不同的SNR条件下正常工作。结果表明,即使在极低的SNR条件下,所提出的方法也比不同噪声条件下的基于数值分析的方法更准确。

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