DocumentCode
32486
Title
Shifting Window Average Method for Phasor Measurement at Offnominal Frequencies
Author
Peng Zhang ; Hui Xue ; Rengang Yang ; Jian Zhang
Author_Institution
Dept. of Electr. & Comput. Eng., Univ. of Connecticut, Storrs, CT, USA
Volume
29
Issue
3
fYear
2014
fDate
Jun-14
Firstpage
1063
Lastpage
1073
Abstract
A shifting window average method (SWAM) is proposed for phasor measurement at offnominal frequencies. The proposed SWAM is not only applicable for fundamental frequency phasor measurement, but also for harmonic phasor measurement as well. SWAM is based on a mathematical analysis of the errors induced in the commonly used DFT method at offnominal frequency inputs. First, a comprehensive derivation of magnitude and phase-angle measurement errors of discrete Fourier transform (DFT) is proposed. It is indicated that the errors are caused by modulations between different exponential components in the signal, and can be modeled by quasisinusoids with frequencies equal to the frequency differences between modulated components. SWAM is then introduced to eliminate the errors by examining the analytic form of the errors. Simulation tests have been performed on several benchmark signals. Simulation cases have validated that SWAM achieves higher accuracy compared with the DFT-based method and the three-sample average filter method. Experimental tests were also performed to validate the accuracy of the proposed method. Due to its high accuracy and reasonably low processing effort, SWAM is a valuable candidate for online phasor measurement in power systems.
Keywords
discrete Fourier transforms; error analysis; frequency measurement; phasor measurement; power system harmonics; power system parameter estimation; DFT method; SWAM; benchmark signals; discrete Fourier transform; error elimination; error mathematical analysis; exponential components; frequency differences; fundamental frequency phasor measurement; harmonic analysis; harmonic phasor measurement; offnominal frequency inputs; parameter estimation; quasisinusoids; shifting window average method; Discrete Fourier transforms; Frequency measurement; Frequency modulation; Harmonic analysis; Measurement uncertainty; Power system harmonics; Discrete Fourier transform (DFT); frequency; harmonic analysis; parameter estimation;
fLanguage
English
Journal_Title
Power Delivery, IEEE Transactions on
Publisher
ieee
ISSN
0885-8977
Type
jour
DOI
10.1109/TPWRD.2014.2307059
Filename
6766274
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