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Application of the Kalman-Levy Filter for Tracking Maneuvering Targets

机译:卡尔曼滤波算法在机动目标跟踪中的应用

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Among target tracking algorithms using Kalman filtering-like approaches, the standard assumptions are Gaussian process and measurement noise models. Based on these assumptions, the Kalman filter is widely used in single or multiple filter versions (e.g., in an interacting multiple model (IMM) estimator). The oversimplification resulting from the above assumptions can cause degradation in tracking performance. In this paper we explore the application of Kalman-Levy filter to handle maneuvering targets. This filter assumes a heavy-tailed noise distribution known as the Levy distribution. Due to the heavy-tailed nature of the assumed distribution, the Kalman-Levy filter is more effective in the presence of large errors that can occur, for example, due to the onset of acceleration or deceleration. However, for the same reason, the performance of the Kalman-Levy filter in the nonmaneuvering portion of track is worse than that of a Kalman filter. For this reason, an IMM with one Kalman and one Kalman-Levy module is developed here. Also, the superiority of the IMM with Kalman-Levy module over only Kalman-filter-based IMM for realistic maneuvers is shown by simulation results.
机译:在使用类似卡尔曼滤波方法的目标跟踪算法中,标准假设是高斯过程和测量噪声模型。基于这些假设,卡尔曼滤波器被广泛用于单个或多个滤波器版本中(例如,在交互多模型(IMM)估计器中)。由上述假设导致的过分简化会导致跟踪性能下降。在本文中,我们探索了卡尔曼滤波算法在处理机动目标中的应用。该滤波器假定有一个重尾噪声分布,称为Levy分布。由于假定分布的重尾特性,在存在可能由于加速或减速的开始而发生的大误差的情况下,卡尔曼-利维滤波器更为有效。然而,出于相同的原因,在轨道的非操纵部分中的卡尔曼-利维滤波器的性能比卡尔曼滤波器的性能差。因此,在此开发了一个带有一个Kalman和一个Kalman-Levy模块的IMM。此外,仿真结果显示了具有卡尔曼滤波模块的IMM优于仅基于卡尔曼滤波器的IMM的真实机动性。

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