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Integrated Clutter Estimation and Target Tracking using Poisson Point Processes

机译:使用泊松点过程的综合杂波估计和目标跟踪

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摘要

In this paper, based on Poisson point processes, two new methods for joint nonhomogeneous clutter background estimation and multitarget tracking are presented. In many scenarios, after the signal detection process, measurement points provided by the sensor (e.g., sonar, infrared sensor, radar) are not distributed uniformly in the surveillance region as assumed by most tracking algorithms. On the other hand, in order to obtain accurate results, the target tracking filter requires information about clutter's spatial intensity. Thus, nonhomogeneous clutter spatial intensity has to be estimated from the measurement set and the tracking filter's output. Also, in order to take advantage of existing tracking algorithms, it is desirable for the clutter estimation method to be integrated into the tracker itself. Nonhomogeneous Poisson point processes, whose intensity function are assumed to be a mixture of Gaussian functions, are used to model clutter points here. Based on this model, a recursive maximum likelihood (ML) method and an approximated Bayesian method are proposed to estimate the nonhomogeneous clutter spatial intensity. Both clutter estimation methods are integrated into the probability hypothesis density (PHD) filter, which itself also uses the Poisson point process assumption. The mean and the covariance of each Gaussian function are estimated and used to calculate the clutter density in the update equation of the PHD filter. Simulation results show that both methods are able to improve the performance of the PHD filter in the presence of slowly time-varying nonhomogeneous clutter background.
机译:本文基于泊松点过程,提出了两种新的联合非均匀杂波背景估计和多目标跟踪方法。在许多情况下,在信号检测过程之后,由传感器(例如,声纳,红外传感器,雷达)提供的测量点并没有像大多数跟踪算法所假定的那样在监视区域内均匀分布。另一方面,为了获得准确的结果,目标跟踪滤波器需要有关杂波的空间强度的信息。因此,必须根据测量集和跟踪滤波器的输出来估计不均匀的杂波空间强度。而且,为了利用现有的跟踪算法,期望将杂波估计方法集成到跟踪器本身中。这里使用强度函数被假定为高斯函数的混合的非均匀泊松点过程来建模杂波点。在此模型的基础上,提出了一种递归最大似然方法和一种近似贝叶斯方法来估计非均匀杂波的空间强度。两种杂波估计方法都集成到概率假设密度(PHD)过滤器中,该过滤器本身也使用泊松点过程假设。估计每个高斯函数的均值和协方差,并将其用于计算PHD滤波器更新方程中的杂波密度。仿真结果表明,在缓慢变化的非均匀杂波背景下,这两种方法都能提高PHD滤波器的性能。

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