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Gaussian mixture PHD smoother for jump Markov models in multiple maneuvering targets tracking

机译:高斯混合PHD平滑器用于多机动目标跟踪中的跳跃马尔可夫模型

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摘要

This paper presents a Gaussian mixture probability hypothesis density (GM-PHD) smoother for tracking multiple maneuvering targets that follow jump Markov models. Unlike the generalization of the multiple model GM-PHD filters, our aim is to approximate the dynamics of the linear Gaussian jump Markov system (LGJMS) by a best-fitting Gaussian (BFG) distribution so that the GM-PHD smoother can be carried out with respect to an approximated linear Gaussian system. Our approach is inspired by the recognition that the BFG approximation provides an accurate performance measure for the LGJMS. Furthermore, the multiple model estimation is avoided and less computational cost is required. The effectiveness of the proposed smoother is verified with a numerical simulation.
机译:本文提出了一种高斯混合概率假设密度(GM-PHD)平滑器,用于跟踪遵循跳跃马尔可夫模型的多个机动目标。与多模型GM-PHD滤波器的一般化不同,我们的目标是通过最佳拟合高斯(BFG)分布来近似线性高斯跳跃马尔可夫系统(LGJMS)的动力学,以便可以进行GM-PHD平滑器关于近似线性高斯系统。我们的方法受到了以下认识的鼓舞:BFG近似为LGJMS提供了准确的性能指标。此外,避免了多模型估计,并且需要较少的计算成本。数值模拟验证了所提出的平滑器的有效性。

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