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Closed-Loop Estimation for Randomly Sampled Measurements in Target Tracking System

机译:目标跟踪系统中随机采样测量的闭环估计

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摘要

Many tracking applications need to deal with the randomly sampled measurements, for which the traditional recursive estimation method may fail. Moreover, getting the accurate dynamic model of the target becomes more difficult. Therefore, it is necessary to update the dynamic model with the real-time information of the tracking system. This paper provides a solution for the target tracking system with randomly sampling measurement. Here, the irregular sampling interval is transformed to a time-varying parameter by calculating the matrix exponential, and the dynamic parameter is estimated by the online estimated state with Yule-Walker method, which is called the closed-loop estimation. The convergence condition of the closed-loop estimation is proved. Simulations and experiments show that the closed-loop estimation method can obtain good estimation performance, even with very high irregular rate of sampling interval, and the developed model has a strong advantage for the long trajectory tracking comparing the other models.
机译:许多跟踪应用程序需要处理随机采样的测量,传统的递归估计方法可能会失败。而且,获得目标的精确动态模型变得更加困难。因此,有必要利用跟踪系统的实时信息来更新动态模型。本文为目标跟踪系统提供了一种随机抽样测量的解决方案。在此,通过计算矩阵指数将不规则采样间隔转换为随时间变化的参数,并使用Yule-Walker方法通过在线估计状态估计动态参数,这称为闭环估计。证明了闭环估计的收敛条件。仿真和实验表明,闭环估计方法即使在不规则采样率很高的情况下也能获得良好的估计性能,与其他模型相比,该模型在长轨迹跟踪方面具有很强的优势。

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  • 来源
    《Mathematical Problems in Engineering》 |2014年第3期|315908.1-315908.12|共12页
  • 作者单位

    College of Computer and Information Engineering, Beijing Technology and Business University, Beijing 100048, China;

    College of Computer and Information Engineering, Beijing Technology and Business University, Beijing 100048, China;

    College of Computer and Information Engineering, Beijing Technology and Business University, Beijing 100048, China;

    College of Computer and Information Engineering, Beijing Technology and Business University, Beijing 100048, China;

    College of Computer and Information Engineering, Beijing Technology and Business University, Beijing 100048, China;

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