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Multi-model particle cardinality-balanced multi-target multi-Bernoulli algorithm for multiple manoeuvring target tracking

机译:用于多机动目标跟踪的多模型粒子基数平衡多目标多伯努利算法

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摘要

Multiple manoeuvring target tracking is an extremely difficult problem in the target tracking field, especially under the non-linear systems. The probability hypothesis density (PHD) and cardinalised PHD (CPHD) algorithms based on the particle filter have proved to be promising algorithms for multi-target tracking. However, they have a heavy computational burden because of the particle clustering in the stage of state extraction. Especially, the additional calculation is added to the CPHD algorithm because of the estimation of the cardinality distribution. To solve the problem, the authors propose a novel multiple manoeuvring target tracking algorithm by extending the multi-model method to the cardinality-balanced multi-target multi- Bernoulli filter and then using the sequential Monte Carlo implementation. Moreover, in order to obtain the individual target tracks, the particle labelling technique is introduced in the proposed algorithm. Simulation results show that the proposed algorithm can effectively achieve the track continuity for the multiple manoeuvring target tracking and has a higher accuracy of state estimates than the multiple model particle PHD and CPHD algorithm with a better computational efficiency.
机译:在目标跟踪领域中,尤其是在非线性系统下,多次机动目标跟踪是一个极其困难的问题。基于粒子滤波器的概率假设密度(PHD)和基数化PHD(CPHD)算法已被证明是用于多目标跟踪的有前途的算法。然而,由于状态提取阶段的粒子聚类,它们具有沉重的计算负担。特别地,由于基数分布的估计,因此将额外的计算添加到CPHD算法中。为了解决该问题,作者提出了一种新颖的多机动目标跟踪算法,方法是将多模型方法扩展到基数平衡的多目标多伯努利滤波器,然后使用顺序蒙特卡洛实现。此外,为了获得各个目标轨迹,该算法引入了粒子标记技术。仿真结果表明,与多模型粒子PHD和CPHD算法相比,该算法可以有效地实现多机动目标跟踪的连续性,状态估计的精度更高,计算效率更高。

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