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Analytical solution of discrete colored noise ECA tracking filter

机译:离散色噪声ECA跟踪滤波器的解析解

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摘要

New analytical solutions of steady-state Kalman gains are presented for a discrete-time tracking filter with correlation in both the measurement noise and the target maneuver. The measurement noise model is a first-order discrete Markov process characterized by a correlation coefficient ρ. The target motion is examined for an exponentially correlated acceleration maneuver type in which the vehicle oscillation such as wind-induced-bending is also considered. The present solution method is based on factorizing the observed spectral density matrix Ψ(z) in frequency domain. The algorithm proposed here gives the Kalman gain matrix directly. For a case when the steady-state error covariance matrix is desired, such gains can be incorporated with the algebraic Riccati equation
机译:提出了一种离散时间跟踪滤波器的稳态卡尔曼增益的新解析解,该滤波器在测量噪声和目标机动方面均具有相关性。测量噪声模型是特征在于相关系数ρ的一阶离散马尔可夫过程。检查目标运动是否为指数相关的加速机动类型,其中还考虑了车辆振动(例如风致弯曲)。本解决方案方法基于在频域中对观察到的频谱密度矩阵matrix(z)进行分解。这里提出的算法直接给出了卡尔曼增益矩阵。对于需要稳态误差协方差矩阵的情况,可以将此类增益与代数Riccati方程合并

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