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Variational Bayesian adaptation of noise covariances in multiple target tracking problems

机译:多重贝叶斯对多个目标跟踪问题的噪声协方差调整

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摘要

Multiple Target Tracking (MTT) is the process of computing the number of targets present in a surveillance area. MTT requires estimation of state variables and data association. New measurements are associated with existing tracks, clutter or new tracks. MTT generally involves unknown number of targets. Mostly because of computational complexity faced by MTT algorithms, it is a difficult and challenging problem. Computational load, underlying assumptions of known number of targets, and high cluttered environment are the main reasons, which available methods cannot address properly. Rao-Blackwellized has been used for multiple target tracking. It uses Kalman filter for state estimation and particle filter for data association. Our objective is to extend Rao-Blackwellized Monte Carlo Data Association (RBMCDA) that estimates number of targets and maintains track continuity enabling persistent tracking of targets. RBMCDA has been tested with seven different resampling methods in an effort to obtain the best resampling method. Gating validation and Variational Bayesian have been incorporated for multi target tracking problem. The modified RBMCDAs are applied to different case studies for its performance evaluation.
机译:多个目标跟踪(MTT)是计算监视区域中存在的目标数量的过程。 MTT需要估计状态变量和数据关联。新测量与现有曲目,杂乱或新轨道相关联。 MTT通常涉及未知数量的目标。主要是因为MTT算法面临的计算复杂性,这是一个困难和挑战性的问题。已知数量目标的计算负荷,潜在的假设以及高杂乱的环境是主要原因,可用方法无法正常地解决。 RAO-Blackwellized已被用于多个目标跟踪。它使用Kalman滤波器进行数据关联的状态估计和粒子滤波器。我们的目标是扩展Rao-Blackwellized Monte Carlo数据关联(RBMCDA),该数据关联(RBMCDA)估计目标的数量,并保持轨道连续性,从而实现目标持久跟踪目标。 RBMCDA已经用七种不同的重采样方法进行了测试,以获得最佳的重采样方法。 Gating验证和变分贝叶斯已被纳入多目标跟踪问题。修改后的RBMCDA适用于不同案例研究的绩效评估。

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