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Discrete-derivative method for adaptive-notch-filter based frequency estimators

机译:基于自适应陷波滤波器的频率估计器的离散导数方法

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This paper presents a new discrete-derivative method for adaptive-notch-filter (ANF) based frequency estimators to reduce frequency estimation errors. Frequency estimators generally require the first derivative of the filter state. However, differentiating the filter state in the discrete-time domain can result in large estimation errors. If a finite difference method is used, the frequency estimation results in a large amount of errors when the input signal contains high frequency components. The bilinear transform method does not cause the high frequency problems, but causes an oscillation problem due to the finite poles and zeros used to approximate the continuous differentiation operation. In this paper, a modification of the bilinear transform method is proposed. The proposed method can differentiate the high frequency signal without the oscillation problem. Numerical simulations are performed, and the results show the effectiveness of the proposed method.
机译:本文提出了一种新的基于自适应陷波滤波器(ANF)的频率估计器离散导数方法,以减少频率估计误差。频率估算器通常需要滤波器状态的一阶导数。但是,在离散时域中区分滤波器状态会导致较大的估计误差。如果使用有限差分法,则当输入信号包含高频分量时,频率估计会导致大量误差。双线性变换方法不会引起高频问题,但是会由于用于逼近连续微分运算的有限极点和零点而引起振荡问题。本文提出了对双线性变换方法的一种改进。所提出的方法可以区分高频信号而没有振荡问题。进行了数值模拟,结果表明了该方法的有效性。

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