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Gaussian mixture probability hypothesis density filter algorithm for multi-target tracking

机译:高斯混合概率假设密度滤波多目标跟踪算法

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Multi-target tracking is an important component of a surveillance, guidance, and obstacle avoidance system. The probability hypothesis density (PHD) filter is an attractive approach to tracking an unknown, and time varying number of targets in the presence of data association uncertainty, clutter, noise, and miss-detection. But there is no closed-form solution to the PHD recursion. Another approach to solve the problem, a closed-form solution for the PHD, named Gaussian mixture PHD (GMPHD) filter. This method can avoid the data association problem in multi-target tracking. Moreover, it is more reliable and less computational than particle PHD filter for multi-target tracking. Experiments show the GMPHD filter to be able to estimate both the number of tracked targets, as well as the states of the targets, robustly from noisy observations, the simulation results show that the method is simple and effective.
机译:多目标跟踪是监视,制导和避障系统的重要组成部分。概率假设密度(PHD)过滤器是一种在数据关联不确定性,杂波,噪声和误检存在的情况下跟踪未知且时变数量的目标的有吸引力的方法。但是,PHD递归没有封闭形式的解决方案。解决该问题的另一种方法是PHD的闭式解决方案,称为高斯混合PHD(GMPHD)滤波器。该方法可以避免多目标跟踪中的数据关联问题。此外,与用于多目标跟踪的粒子PHD滤波器相比,它更可靠且计算量更少。实验表明,GMPHD滤波器能够从嘈杂的观测值中可靠地估计跟踪目标的数量以及目标的状态,仿真结果表明该方法简单有效。

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