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Probabalistic strongest neighbor filter for tracking in clutter

机译:用于在杂波中跟踪的概率最强的邻居滤波器

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A simple and commonly used method for tracking in clutter to deal with measurement origin uncertainty is the so-called Strongest Neighbor Filter (SNF). It uses the measurement with the strongest intensity (amplitude) in the neighborhood of the predicted target measurement location, known as the 'strongest neighbor' measurement, as if it were the true one. Its performance is significantly better than that of the Nearest Neighbor Filter (NNF) but usually worse than that of the Probabilistic Data Association Filter (PDAF), while its computational complexity is the lowest one among the three filters. The SNF is, however, not consistent in the sense that its actual tracking errors are well above its on-line calculated error standard deviations. Based on the theoretical results obtained recently of the SNF for tracking in clutter, a probabilistic strongest neighbor filter is presented here. This new filter is consistent and is substantially superior to the PDAF in both performance and computation. The proposed filter is obtained by modifying the standard SNF to account for the probability that the strongest neighbor is not target-oriented, which is accomplished by using probabilistic weights.
机译:用于处理杂波的简单常用方法以处理测量原点的不确定性是所谓的最强邻居过滤器(SNF)。它使用具有预测目标测量位置附近的最强烈(幅度)的测量,称为“最强邻居”测量,就像它是真实的一样。其性能明显优于最近邻居滤波器(NNF),但通常比概率数据关联滤波器(PDAF)更糟糕,而其计算复杂度是三个过滤器中最低的。然而,SNF在其实际跟踪误差远高于其在线计算的误差标准偏差方面不一致。基于最近获得的理论结果,在杂波中跟踪SNF的基于SNF进行跟踪,这里介绍了概率最强的邻居滤波器。该新滤波器一致,并且在性能和计算中基本上优于PDAF。通过修改标准SNF来获得所提出的滤波器,以解释最强邻居不是面向目标的概率,这是通过使用概率权重来完成的。

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