Arithmetic Average Based Multi-sensor TPHD Filter for Distributed Multi-target Tracking

Jiazheng Fu, Lei Chai, Boxiang Zhang, Wei Yi
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Abstract

Compared with the probability hypothesis density (PHD) filter for sets of targets, the trajectory probability hypothesis density (TPHD) filter can estimate the sets of trajectories in a principle way and has better target tracking performance. This paper aims at extending the TPHD filter to distributed multitarget tracking (MTT) for the multi-sensor system. However, in the trajectory set based distributed fusion implementation, the trajectory state difference phenomenon makes the clustering and merging techniques unfeasible in trajectory state space. To address this problem, this paper studies the space decomposition of the TPHD and proposes a distributed MTT method based on the TPHD filter with the weighted arithmetic average (WAA) fusion rule. First, we prove the rationality of the space decomposition in the posterior density of the TPHD filter. Then, based on the proposed property, we derive the WAA fusion formulation of the TPHD filter by minimizing the weighted sum of Kullback-Leibler divergences (KLD) from local posterior densities, and develop the analytical Gaussian mixture (GM) implementation with the L-scan approximation. Numerical results demonstrate the efficacy of the proposed fusion method.
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基于算术平均的多传感器TPHD滤波器用于分布式多目标跟踪
与针对目标集的概率假设密度滤波相比,弹道概率假设密度滤波能较好地估计出目标集的轨迹,具有更好的目标跟踪性能。本文旨在将TPHD滤波器扩展到多传感器系统的分布式多目标跟踪(MTT)。然而,在基于轨迹集的分布式融合实现中,轨迹状态差异现象使得聚类和合并技术在轨迹状态空间中不可行。针对这一问题,本文研究了TPHD的空间分解,提出了一种基于加权算术平均(WAA)融合规则的TPHD滤波器的分布式MTT方法。首先,我们证明了TPHD滤波器后验密度中空间分解的合理性。然后,基于所提出的性质,我们通过最小化局部后验密度的Kullback-Leibler散度(KLD)加权和推导出TPHD滤波器的WAA融合公式,并开发了基于l -扫描近似的解析高斯混合(GM)实现。数值结果表明了该融合方法的有效性。
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