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Labeling uncertainty in multitarget tracking

机译:多目标跟踪中的标签不确定性

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摘要

In multitarget tracking, the problem of track labeling (assigning labels to tracks) is an ongoing research topic. The existing literature, however, lacks an appropriate measure of uncertainty related to the assigned labels that has a sound mathematical basis as well as clear practical meaning to the user. This is especially important in a situation where well separated targets move in close proximity with each other and thereafter separate again; in such a situation, it is well known that there will be confusion on target identities, also known as "mixed labeling." In this paper, we specify comprehensively the necessary assumptions for a Bayesian formulation of the multitarget tracking and labeling (MTTL) problem to be meaningful.We provide a mathematical characterization of the labeling uncertainties with clear physical interpretation.We also propose a novel labeling procedure that can be used in combination with any existing (unlabeled)MTT algorithm to obtain a Bayesian solution to the MTTL problem. One advantage of the resulting solution is that it readily provides the labeling uncertainty measures. Using the mixed labeling phenomenon in the presence of two targets as our test bed, we show with simulation results that an unlabeled multitarget sequential Monte Carlo (M-SMC) algorithm that employs sequential importance resampling (SIR) augmented with our labeling procedure performs much better than its "naive" extension, the labeled SIR M-SMC filter.
机译:在多目标跟踪中,轨道标签(将标签分配给轨道)的问题是一个持续的研究主题。然而,现有文献缺乏与分配的标签相关的不确定性的适当度量,该不确定性具有可靠的数学基础以及对用户明确的实际意义。这在分离得很远的目标彼此靠近并随后再次分离的情况下尤其重要。在这种情况下,众所周知的是目标身份会混淆,也称为“混合标签”。在本文中,我们全面指定了多目标跟踪和标记(MTTL)问题的贝叶斯公式有意义的必要假设。我们提供了具有清晰物理解释的标记不确定性的数学表征,还提出了一种新颖的标记程序可以与任何现有的(未标记的)MTT算法结合使用以获得MTTL问题的贝叶斯解决方案。所得解决方案的一个优点是,它可以轻松地提供标签不确定性度量。通过在两个目标存在的情况下使用混合标记现象作为我们的测试平台,我们通过仿真结果显示,采用标记顺序增强的顺序重要性重采样(SIR)的未标记多目标顺序蒙特卡洛(M-SMC)算法的效果要好得多而不是“天真的”扩展名,即标记为SIR M-SMC的滤波器。

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