纯方位多传感器多目标跟踪数据关联算法比较

Michael Beard, S. Arulampalam
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引用次数: 8

摘要

在多传感器多目标纯方位跟踪中,我们经常会看到虚假的方位相交,也就是所谓的鬼影。当来自每个传感器的轴承测量值被关联到称为螺纹的序列时,问题是将螺纹对关联以识别真正的目标交叉点。在本文中,我们提出了两种算法:(i)经典贝叶斯线程关联(CBTA)和(ii)蒙特卡罗线程关联(MCTA)来解决这个问题。通过蒙特卡罗仿真比较了这些算法的性能。此外,我们还将它们的性能与使用非线程测量的Rao-Blackwellised蒙特卡洛数据关联(RBMCDA)算法进行比较,以确定使用线程信息的好处。仿真表明MCTA优于CBTA,并且在这类问题中使用线程信息有显著的好处。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Comparison of data association algorithms for bearings-only multi-sensor multi-target tracking
In multi-sensor multi-target bearings-only tracking we often see false intersections of bearings known as ghosts. When the bearing measurements from each sensor have been associated to form sequences termed threads, the problem is to associate pairs of threads to identify the true target intersections. In this paper we present two algorithms: (i) classical bayesian thread association (CBTA) and (ii) Monte Carlo thread association (MCTA), for this problem. The performance of these algorithms is compared using Monte Carlo simulations. Furthermore, we also compare their performance against the Rao-Blackwellised Monte Carlo Data Association (RBMCDA) algorithm, which uses unthreaded measurements, in order to ascertain the benefits of using thread information. Simulations show that MCTA is superior to CBTA, and that there is significant benefit in using thread information in this class of problems.
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