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IMM algorithm based on the analytic solution of steady state Kalman filter for radar target tracking

机译:基于稳态卡尔曼滤波器解析解的IMM雷达目标跟踪算法

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Recently, the interacting multiple model (IMM) algorithm based on the steady state Kalman filters has been proposed as a very attractive method for real-time implementation. But when the tracking filter is designed in the Cartesian coordinates, the covariance matrix of radar measurement error varies according to the range and bearing of the target. Therefore, the steady state Kalman gain and the covariance matrix calculated off-line may become inappropriate. In this paper, the IMM tracker is formulated in the Cartesian coordinate frame based on the analytic solution of the steady state Kalman filter in which gain and covariance matrix are calculated on-line. The performance of the proposed approach is compared with the conventional IMM tracker in terms of the root mean square error (RMSE) and the normalized position error (NPE) via simulation. The simulation results indicate that this approach not only improves the accuracy but also reduces computational load.
机译:最近,基于稳态卡尔曼滤波器的交互多模型(IMM)算法已被提出作为一种非常有吸引力的实时实现方法。但是,当在笛卡尔坐标系中设计跟踪滤波器时,雷达测量误差的协方差矩阵会根据目标的范围和方位而变化。因此,离线计算的稳态卡尔曼增益和协方差矩阵可能变得不合适。本文在稳态卡尔曼滤波器的解析解的基础上,在直角坐标系中构造了IMM跟踪器,该模型在线计算增益和协方差矩阵。通过仿真,在均方根误差(RMSE)和归一化位置误差(NPE)方面,将所提出方法的性能与常规IMM跟踪器进行了比较。仿真结果表明,该方法不仅提高了精度,而且降低了计算量。

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