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Fast density peak-based clustering algorithm for multiple extended target tracking

机译:基于快速密度峰值的聚类算法,用于多个扩展目标跟踪

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摘要

The key challenge of the extended target probability hypothesis density (ET-PHD) filter is to reduce the computational complexity by using a subset to approximate the full set of partitions. In this paper, the influence for the tracking results of different partitions is analyzed, and the form of the most informative partition is obtained. Then, a fast density peak-based clustering (FDPC) partitioning algorithm is applied to the measurement set partitioning. Since only one partition of the measurement set is used, the ET-PHD filter based on FDPC partitioning has lower computational complexity than the other ET-PHD filters. As FDPC partitioning is able to remove the spatially close clutter-generated measurements, the ET-PHD filter based on FDPC partitioning has good tracking performance in the scenario with more clutter-generated measurements. The simulation results show that the proposed algorithm can get the most informative partition and obviously reduce computational burden without losing tracking performance. As the number of clutter-generated measurements increased, the ET-PHD filter based on FDPC partitioning has better tracking performance than other ET-PHD filters. The FDPC algorithm will play an important role in the engineering realization of the multiple extended target tracking filter.
机译:扩展目标概率假设密度(ET-PHD)滤波器的关键挑战是通过使用子集来近似整个分区集合来降低计算复杂性。本文分析了不同分区对跟踪结果的影响,得出了信息量最大的分区形式。然后,将快速密度基于峰的聚类(FDPC)分区算法应用于测量集分区。由于仅使用测量集的一个分区,因此基于FDPC分区的ET-PHD过滤器的计算复杂度低于其他ET-PHD过滤器。由于FDPC分区能够删除在空间上接近的杂波生成的测量值,因此基于FDPC分区的ET-PHD滤波器在具有更多杂波生成的测量值的情况下具有良好的跟踪性能。仿真结果表明,所提算法能够得到信息量最大的分区,并且在不损失跟踪性能的情况下,明显减少了计算量。随着杂波生成的测量数量的增加,基于FDPC分区的ET-PHD滤波器比其他ET-PHD滤波器具有更好的跟踪性能。 FDPC算法将在多重扩展目标跟踪滤波器的工程实现中发挥重要作用。

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