PHD filter multi-target tracking in 3D sonar

Daniel E. Clark, J. Bell, Y. D. Saint-Pern, Y. Pétillot
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引用次数: 33

Abstract

The Probability Hypothesis Density (PHD) Filter was developed as a method for tracking a time varying number of targets without data association. The first order statistical moment of the multiple target posterior distribution called the Probability Hypothesis Density which is represented by discrete samples or particles gives the expected locations of the targets. This property is used instead of the full multi-target posterior distribution as it is rcquires significantly less computation and particle tilter implementations have demonstrated lhe potential of the algorithm to be used for real-time tracking applications. In this article, an application of the Particle PHD Filler is demonstrated to track a variable number of objects in threedimensiond sonar images estimating both the number of targets and their locations. The number of targets is estimated at each iteration by computing the mass of lhe particle weights. The locations of the targets are determined by extracting peaks of the PHD which is a distinct task from the computation of the particles. Previous approaches have used the Expectation Maximisation (EM) algorithm to fit a Gaussian mixture model whose time complexity is quadratic in the number of targets which is not ideal for a real-time tracking appiication and so alternative clustering techniques are considered here. A comparison is made between the methods for the accuracy of estimation, robustness and the time taken.
三维声纳中PHD滤波多目标跟踪
概率假设密度滤波(PHD)是一种无数据关联跟踪时变目标数量的方法。多目标后验分布的一阶统计矩称为概率假设密度,它由离散样本或粒子表示,给出了目标的期望位置。这个特性被用来代替完整的多目标后验分布,因为它需要更少的计算,并且粒子倾斜的实现已经证明了该算法用于实时跟踪应用的潜力。本文演示了粒子PHD填充器的应用,用于跟踪三维声纳图像中可变数量的目标,估计目标的数量和位置。在每次迭代中,通过计算粒子权重的质量来估计目标的数量。目标的位置是通过提取PHD峰来确定的,这与粒子的计算是完全不同的。以前的方法使用期望最大化(EM)算法来拟合高斯混合模型,该模型的时间复杂度在目标数量上是二次的,这对于实时跟踪应用来说不是理想的,因此这里考虑了替代聚类技术。比较了两种方法的估计精度、鲁棒性和所需时间。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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