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Adaptive probability hypothesis density filter based on variational bayesian approximation for multi-target tracking

机译:基于变分贝叶斯近似的自适应概率假设密度滤波器用于多目标跟踪

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摘要

Probability hypothesis density (PHD) filter has been demonstrated a promising algorithm for tracking an unknown number of targets in real time. However, this method can only be used in the multi-target tracking systems with known measurement noise variances; otherwise, the tracking performance will decline greatly. To solve this problem, an adaptive PHD filter algorithm is proposed based on the variational Bayesian approximation technique to recursively estimate the joint PHDs of the multi-target states and the time-varying measurement noise variances. First, the variational calculus method is employed to derive the multi-target estimate recursions, and then the Gaussian and the inverse Gamma distributions are introduced to approximate the joint posterior PHD, and achieve a closed-form solution. Simulation results show that the proposed algorithm can effectively estimate the unknown measurement noise variances and has a good performance of multi-target tracking with a strong robustness.
机译:概率假设密度(PHD)过滤器已被证明是一种实时跟踪未知数量目标的有前途的算法。但是,该方法只能用于具有已知测量噪声方差的多目标跟踪系统;否则,跟踪性能将大大下降。为了解决这个问题,提出了一种基于变分贝叶斯近似技术的自适应PHD滤波算法,以递归估计多目标状态的联合PHD和时变测量噪声方差。首先,采用变分演算方法来推导多目标估计递归,然后引入高斯分布和反伽马分布来近似联合后验PHD,并获得封闭形式的解。仿真结果表明,该算法可以有效地估计未知的测量噪声方差,并具有良好的多目标跟踪性能,鲁棒性强。

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