2012
DOI: 10.1109/tpwrd.2012.2202203
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Setting Parameters of the Analytic Wavelet Transforms for Estimating Electric Power System Damping Parameters

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“…Other methods such as K-means clustering and the Hilbert transform were also proposed to analyze and classify the mechanical signals of the OLTC [9][10] . The EMD algorithm, which has been applied for signal analysis for a long time [11][12][13] , was also introduced to detect the mechanical state of the OLTC [14][15] . In addition to the aforementioned methods or algorithms, including the wavelet transform analysis, EMD, Hilbert transform, and K-means clustering, other methods such as the Fourier transform [16] , deep belief network (DBN) [17][18] , wavelet and modal analysis [19] , and expert system [20] were proposed for analyzing the vibration signals of the OLTC.…”
Section: Introduction1mentioning
confidence: 99%
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“…Other methods such as K-means clustering and the Hilbert transform were also proposed to analyze and classify the mechanical signals of the OLTC [9][10] . The EMD algorithm, which has been applied for signal analysis for a long time [11][12][13] , was also introduced to detect the mechanical state of the OLTC [14][15] . In addition to the aforementioned methods or algorithms, including the wavelet transform analysis, EMD, Hilbert transform, and K-means clustering, other methods such as the Fourier transform [16] , deep belief network (DBN) [17][18] , wavelet and modal analysis [19] , and expert system [20] were proposed for analyzing the vibration signals of the OLTC.…”
Section: Introduction1mentioning
confidence: 99%
“…Considering that the OLTC vibration signal originating from contact switching is a nonlinear non-stationary signal, conventional methods can analyze and process this type of signal to a certain extent; however, limitations remain in the algorithms. For example, the short-time Fourier transform and wavelet transform are capable of analyzing the non-stationary signal [12] ; however, they cannot escape the limitation of the fundamental wavelet. Generally, the EMD is applied to analyze and process nonlinear and non-stationary signals, which is an effective tool for adaptive signal processing in both the time and frequency domains [13] .…”
Section: Introduction1mentioning
confidence: 99%