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Efficient joint probabilistic data association filter based on Kullback–Leibler divergence for multi-target tracking

机译:基于Kullback-Leibler散度的高效联合概率数据关联过滤器用于多目标跟踪

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摘要

To deal with the track coalescence problem of the joint probabilistic data association (JPDA) filter, a novel approach based on the Kullback-Leibler divergence (KLD) is developed in this study. In JPDA, the posterior probability density function (PDF) is approximated by a single Gaussian PDF at each time step. The authors propose a novel method of optimising the posterior PDF to obtain a single Gaussian PDF that minimises the KLD from the posterior PDF. However, the KLD is intractable because the posterior PDF is a Gaussian mixture model. Hence, an approximation of the KLD is introduced as the cost function to simplify the problem. The cost function is a linear combination of multiple objective functions which are not conflicting. Therefore, the minimisation of the cost function is easier to operate, because all objective functions can be optimised simultaneously. In addition, an iterative method is adopted for minimising the cost function. In the iteration process, the tracking accuracy is improved with the monotonic decrease of the cost function. Theoretical analysis and example show the feasibility of the proposed approach. Simulation results demonstrate the advantages of the new approach over others when tracking closely spaced targets with contaminated sensor measurements.
机译:为解决联合概率数据联合(JPDA)滤波器的跟踪合并问题,本研究开发了一种基于Kullback-Leibler散度(KLD)的新方法。在JPDA中,后验概率密度函数(PDF)在每个时间步均由单个高斯PDF近似。作者提出了一种优化后部PDF的新方法,以获得从后部PDF最小化KLD的单个高斯PDF。但是,因为后PDF是高斯混合模型,所以KLD很难处理。因此,引入了KLD的近似值作为成本函数,以简化问题。成本函数是不冲突的多个目标函数的线性组合。因此,成本函数的最小化更易于操作,因为可以同时优化所有目标函数。另外,采用迭代方法来最小化成本函数。在迭代过程中,跟踪函数随着成本函数的单调下降而提高。理论分析和算例表明了该方法的可行性。仿真结果证明了在跟踪带有污染传感器测量值的近距离目标时,新方法相对于其他方法的优势。

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