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Estimation of optimal Kalman filter gain from nonoptimal filter residuals

机译:从非最优滤波器残差估计最佳卡尔曼滤波器增益

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Abstract: This paper presents a novel method of estimating the optimal steady state Kalman filter gain of a linear discrete time-invariant system from a non-optimal Kalman filter residual sequence. The relation between the optimal residual sequence and a signal derived from the non-optimal residual sequence is described by a moving average (MA) model whose coefficients are expressed in terms of the state space parameters and the optimal steady state Kalman filter gain. In order to identify the MA model, a whitening filter of the derived signal, which corresponds to an autoregressive (AR) model of the signal, is first identified using the least- squares method. Then the inverse filter of the whitening filter, which corresponds to the MA model, is calculated. From the coefficients of the identified MA model, the optimal steady state Kalman filter gain can be obtained. Numerical example is provided to illustrate the feasibility of this approach. !11
机译:摘要:本文提出了一种从非最优卡尔曼滤波器残差序列估计线性离散时不变系统的最佳稳态卡尔曼滤波器增益的新方法。最佳残差序列与从非最佳残差序列得出的信号之间的关系由移动平均(MA)模型描述,该模型的系数根据状态空间参数和最佳稳态卡尔曼滤波器增益表示。为了识别MA模型,首先使用最小二乘法确定与信号的自回归(AR)模型相对应的派生信号的白化滤波器。然后,计算出与MA模型相对应的白化滤波器的逆滤波器。从所识别的MA模型的系数中,可以获得最佳稳态卡尔曼滤波器增益。数值例子说明了该方法的可行性。 !11

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