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An Approach to Optimal Filtering of Time-Variant Systems via Finite Measurements

机译:通过有限测量来实现时变量系统的最佳滤波方法

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Fast optimal estimates are often required in control and signal processing. In this paper, we discuss an approach to optimal finite impulse response (OFIR) filtering for discrete time-variant systems using finite measurements. The mean square error is minimized to obtain the batch OFIR algorithm which requires measurements on an a finite horizon of N points. Fast iterative algorithm is found using recursions. It is shown that each recursion has a predictor/corrector Kalman filter (KF)-like format with special initial conditions. In this sense, the KF is considered as a special case of the proposed iterative OFIR filtering algorithm when N approaches infinity for known initial conditions. It has been confirmed by simulation that the iterative form of the OFIR filter operates much faster than the batch form.
机译:控制和信号处理通常需要快速最佳估计。在本文中,我们讨论了使用有限测量的离散时间变型系统的最佳有限脉冲响应(OFIR)滤波的方法。均方误差最小化以获得批量算法,其需要测量N点的一个有限范围。使用递归找到快速迭代算法。结果表明,每个递归具有具有特殊初始条件的预测器/校正卡尔曼滤波器(KF)格式。从这个意义上讲,当N接近已知初始条件的Infinity时,KF被认为是建议迭代的迭代迭代的特殊情况。已经通过模拟确认,迭代过滤器的迭代形式比批液形式更快。

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