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New Procedure for Estimation of Amplitude and Phase of Analog Multiharmonic Signal Based on the Differential Irregular Samples

机译:基于差分不规则样本的模拟多谐波信号幅度和相位估计的新方法

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This paper is concerned with the estimation of amplitude and phase of an analog multi-harmonic signal based on a series of differential values of the signal. To this end, assuming that the signal fundamental frequency is known beforehand (i.e., estimated in an independent stage), a complexity-reduced scheme is proposed here. The reduction in complexity is achieved owing to completely new analytical and summarised expressions that enable quick estimation at a low numerical error. The proposed algorithm for the calculation of the unknown parameters requires O((2M)(2)) flops, while the straightforward solution of the obtained equations takes O((2M)(3)) flops, where M is number of harmonic coefficients. It is proved that the estimation performance of the proposed algorithm can attain Cramer-Rao lower bound (CRLB) for sufficiently high signal-to-noise ratios. It is applied in signal reconstruction, spectral estimation, system identification, as well as in other important signal processing problems. The paper investigates the errors related to the signal parameter estimation, and computer simulation demonstrates the accuracy of these algorithms.
机译:本文涉及基于信号的一系列微分值的模拟多谐波信号的幅度和相位估计。为此,假设信号基频是预先已知的(即,在独立阶段中估计),则在此提出了降低复杂度的方案。由于采用了全新的分析和汇总表达式,可以在较低的数值误差下进行快速估算,从而降低了复杂度。所提出的用于未知参数计算的算法需要O((2M)(2))触发器,而所获得方程的直接解则需要O((2M)(3))触发器,其中M是谐波系数的数量。实验证明,对于足够高的信噪比,该算法的估计性能可以达到Cramer-Rao下界(CRLB)。它应用于信号重建,频谱估计,系统识别以及其他重要的信号处理问题。本文研究了与信号参数估计有关的误差,并且计算机仿真证明了这些算法的准确性。

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