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Generalized Recursive Track-Before-Detect With Proposal Partitioning for Tracking Varying Number of Multiple Targets in Low SNR

机译:具有建议分区的广义递归检测前跟踪技术,可跟踪低信噪比中多个目标的变化数量

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摘要

Track-before-detect (TBD) algorithms incorporate unthresholded measurements to track targets under low signal-to-noise ratio (SNR) conditions. In this paper, we generalize a single target recursive TBD tracking algorithm to track a time-varying number of targets in low SNR and cluttered environments. This algorithm is important, for example, in tracking scenes involving multiple, closely spaced targets moving along the same direction such as a convoy of low observable vehicles moving through a forest, or multiple targets moving in a crisscross fashion. The proposed multi-mode, multi-target TBD (MM-MM-TBD) algorithm is based on estimating the probabilities of all possible combinations of target existence scenarios to obtain the joint multi-target posterior probability density function in a recursive Bayesian framework. We implement the algorithm recursively using particle filtering to also incorporate nonlinearon-Gaussian tracking models. As the number of target existence combinations dynamically increases with the number of targets, we also propose an efficient proposal density function through partitioning of the multiple target space in order to decrease the number of particles and thus improve the approximation accuracy of the particle filter. We employ a heuristic decision-directed based approach to keep the computational complexity as a linear function of the maximum number of possible targets by exploiting the information obtained from the estimated mode probabilities.
机译:检测前跟踪(TBD)算法结合了无阈值的测量值,可在低信噪比(SNR)条件下跟踪目标。在本文中,我们推广了一种单一目标递归TBD跟踪算法,以在低SNR和混乱环境中跟踪随时间变化的目标数量。例如,此算法在跟踪涉及沿相同方向移动的多个紧密间隔的目标(例如,一群低矮可观察的车辆在森林中移动的车队或纵横交错的多个目标)的场景中很重要。所提出的多模式,多目标TBD(MM-MM-TBD)算法基于估计目标存在场景的所有可能组合的概率,以在递归贝叶斯框架中获得联合的多目标后验概率密度函数。我们使用粒子滤波来递归地实现该算法,以同时包含非线性/非高斯跟踪模型。随着目标存在组合的数量随着目标数量的增加而动态增加,我们还通过划分多个目标空间来提出一种有效的建议密度函数,以减少粒子数量,从而提高粒子滤波器的逼近精度。我们采用基于启发式决策的方法,通过利用从估计的模式概率中获得的信息,将计算复杂度保持为最大可能目标数量的线性函数。

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