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A Bayesian performance bound for time-delay of arrival based acoustic source tracking in a reverberant environment

机译:在混响环境中基于到达时间延迟的声源跟踪的贝叶斯性能边界

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Acoustic source tracking in a room environment based on a number of distributed microphone pairs has been widely studied in the past. Based on the received microphone pair signals, the time-delay of arrival (TDOA) measurement is easily accessible. Bayesian tracking approaches such as extended Kalman filter (EKF) and particle filtering (PF) are subsequently applied to estimate the source position. In this paper, the Bayesian performance bound, namely posterior Cram??r-Rao bound (PCRB) is derived for such a tracking scheme. Since the position estimation is indirectly related to the received signal, a two-stage approach is developed to formulate the Fisher information matrix (FIM). First, the Cram??r-Rao bound (CRB) of the TDOA measurement in the noisy and reverberant environment is calculated. The CRB is then regarded as the variance of the TDOAs in the measurement function to obtain the PCRB. Also, two different TDOA measurement models are considered: 1) single TDOA corresponding to the largest peak of the generalized cross-correlation (GCC) function; and 2) multiple TDOAs from several peaks in GCC function. The later measurement model implies a higher probability of detection and heavier false alarms. The PCRB for both measurement models are derived. Simulations under different noisy and reverberant environments are organized to validate the proposed PCRB.
机译:过去已经广泛研究了基于许多分布式麦克风对的房间环境中的声源跟踪。根据接收到的麦克风对信号,可以轻松访问到达时间延迟(TDOA)。随后应用贝叶斯跟踪方法(例如扩展卡尔曼滤波器(EKF)和粒子滤波(PF))来估计源位置。在本文中,贝叶斯性能边界,即后克拉姆r-Rao边界(PCRB)是针对这种跟踪方案而得出的。由于位置估计与接收信号间接相关,因此开发了一种两阶段方法来制定Fisher信息矩阵(FIM)。首先,计算在嘈杂和混响环境中TDOA测量值的Cram ?? r-Rao界(CRB)。然后,将CRB视为测量函数中TDOA的方差,以获得PCRB。此外,还考虑了两种不同的TDOA测量模型:1)对应于广义互相关(GCC)函数最大峰值的单个TDOA; 2)来自GCC功能中几个峰值的多个TDOA。后来的测量模型意味着更高的检测概率和更严重的错误警报。得出两个测量模型的PCRB。组织在不同噪声和混响环境下的仿真,以验证所提出的PCRB。

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