Cumulant-Based RLS Algorithm with Variable Forgetting Factor to Estimate Time-Varying Interharmonics

IMCCC '14 Proceedings of the 2014 Fourth International Conference on Instrumentation and Measurement, Computer, Communication and Control(2014)

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摘要
In this paper, an improved recursive least square (RLS) algorithm was proposed to estimate time-varying AR parameters in the presence of noise. Interharmonics signal can be modeled as a nonstationary auto-regressive (AR) model, the spectral estimation of interharmonics signal can be given by the estimated time-varying AR parameters. AR parametric spectral estimation methods have better frequency resolution. However, the conventional RLS algorithm is sensitive to noise, and fixed forgetting factor (FFF) has poor adaptability in the nonstationary environment. A new mean-squared-error (MSE) objective function based on fourth-order cumulant was introduced in this paper, which can suppress the Gaussian noise. For estimating the time-varying spectra of nonstationary signals using variable forgetting factor (VFF). The results of simulation proved that in noisy environment, this proposed method can get the spectral estimation of time-varying interharmonics accurately.
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关键词
frequency resolution,fourth-order cumulant,power system harmonics,ar parametric spectral estimation methods,power system parameter estimation,recursive least square algorithm,vff,mean-squared-error objective function,time-varying ar parameter estimation,nonstationary signals,variable forgetting factor,spectral analysis,interharmonics,time-varying spectra estimation,autoregressive processes,higher order statistics,time-varying interharmonic estimation,mse,least squares approximations,nonstationary environment,cumulant-based rls algorithm,nonstationary auto-regressive model,gaussian noise suppression,signal resolution,fixed forgetting factor,interharmonics, recursive least square algorithm, spectral analysis, time-varying,fff,interharmonic signal spectral estimation,time-varying,estimation,prediction algorithms,harmonic analysis,noise,mathematical model
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