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Random finite sets in multi-target tracking - efficient sequential MCMC implementation

机译:多目标跟踪中的随机有限集-有效的顺序MCMC实现

摘要

Over the last few decades multi-target tracking (MTT) has proved to be a challenging and attractive research topic. MTT applications span a wide variety of disciplines, including robotics, radar/sonar surveillance, computer vision and biomedical research. The primary focus of this dissertation is to develop an effective and efficient multi-target tracking algorithm dealing with an unknown and time-varying number of targets. The emerging and promising Random Finite Set (RFS) framework provides a rigorous foundation for optimal Bayes multi-target tracking. In contrast to traditional approaches, the collection of individual targets is treated as a set-valued state. The intent of this dissertation is two-fold; first to assert that the RFS framework not only is a natural, elegant and rigorous foundation, but also leads to practical, efficient and reliable algorithms for Bayesian multi-target tracking, and second to provide several novel RFS based tracking algorithms suitable for the specific Track-Before-Detect (TBD) surveillance application. One main contribution of this dissertation is a rigorous derivation and practical implementation of a novel algorithm well suited to deal with multi-target tracking problems for a given cardinality. The proposed Interacting Population-based MCMC-PF algorithm makes use of several Metropolis-Hastings samplers running in parallel, which interact through genetic variation. Another key contribution concerns the design and implementation of two novel algorithms to handle a varying number of targets. The first approach exploits Reversible Jumps. The second approach is built upon the concepts of labeled RFSs and multiple cardinality hypotheses. The performance of the proposed algorithms is also demonstrated in practical scenarios, and shown to significantly outperform conventional multi-target PF in terms of track accuracy and consistency. The final contribution seeks to exploit external information to increase the performance of the surveillance system. In multi-target scenarios, kinematic constraints from the interaction of targets with their environment or other targets can restrict target motion. Such motion constraint information is integrated by using a fixed-lag smoothing procedure, named Knowledge-Based Fixed-Lag Smoother (KB-Smoother). The proposed combination IP-MCMC-PF/KB-Smoother yields enhanced tracking.
机译:在过去的几十年中,多目标跟踪(MTT)已被证明是具有挑战性和吸引力的研究主题。 MTT的应用范围广泛,包括机器人技术,雷达/声纳监视,计算机视觉和生物医学研究。本文的主要重点是开发一种有效且高效的多目标跟踪算法,该算法可以处理数量未知且时变的目标。新兴而有希望的随机有限集(RFS)框架为最佳贝叶斯多目标跟踪提供了严格的基础。与传统方法相反,单个目标的收集被视为设定值状态。本论文的目的是双重的。首先要断言RFS框架不仅是自然,优雅且严格的基础,而且还导致了用于贝叶斯多目标跟踪的实用,高效和可靠的算法,其次提出了适用于特定Track的几种新颖的基于RFS的跟踪算法-检测前(TBD)监视应用程序。论文的主要贡献是一种新算法的严格推导和实际实现,非常适合于在给定基数下处理多目标跟踪问题。提出的基于交互种群的MCMC-PF算法利用并行运行的多个Metropolis-Hastings采样器,这些采样器通过遗传变异进行交互。另一个关键的贡献涉及两种新颖算法的设计和实现,以处理数量众多的目标。第一种方法利用可逆跳转。第二种方法基于标记的RFS和多个基数假设的概念。所提出算法的性能也已在实际场景中得到了证明,并在跟踪精度和一致性方面明显优于传统的多目标PF。最后的贡献旨在利用外部信息来提高监视系统的性能。在多目标场景中,目标与其环境或其他目标之间的相互作用产生的运动学约束会限制目标运动。通过使用称为知识的固定滞后平滑器(KB-Smoother)的固定滞后平滑过程来集成此类运动约束信息。提议的IP-MCMC-PF / KB-Smoother组合可增强跟踪效果。

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    Bocquel Melanie;

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  • 年度 2013
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