2017 IEEE PES PowerAfrica 2017
DOI: 10.1109/powerafrica.2017.7991292
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Adaptive discrete wavelet transform based technique for load frequency control

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Cited by 6 publications
(3 citation statements)
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“…The multi-resolution decomposition process is determined by wavelet transform concerning the image expansion onto a wavelet basis function set. In this, DWT (Otchere et al, 2017) has its own space-frequency localization property. The wavelet expansion of an image is considered as shown in equation ( 36).…”
Section: Subband Conversion By Adwtmentioning
confidence: 99%
“…The multi-resolution decomposition process is determined by wavelet transform concerning the image expansion onto a wavelet basis function set. In this, DWT (Otchere et al, 2017) has its own space-frequency localization property. The wavelet expansion of an image is considered as shown in equation ( 36).…”
Section: Subband Conversion By Adwtmentioning
confidence: 99%
“…In the extensive body of literature on Load Frequency Control, several methods have been proposed to effectively deal with the harsh power disturbances arising from the intermittencies of RES when integrated into the grid. These methods include state estimation techniques like Kalman filtering [1], Extended and Unscented Kalman Filter [16,17], data-driven modeling and system identification approaches [18], reinforcement learning based control [6,9,19,20], fuzzy logic control for rule-based adaptability [1,[21][22][23], and signal processing methods such as the wavelet transform [24]. Among these diverse methodologies, H-infinity (H∞) control stands out as a control theory approach that seeks to design controllers to minimize the worst-case effects of uncertainty and disturbances in a system [25][26][27].…”
Section: Introductionmentioning
confidence: 99%
“…These methods both have to choose the appropriate wavelet basis function and the number of wavelet decomposition level according to the frequency component and sampling frequency of the signals to achieve good noise reduction effect [14]- [17], which can not achieve automatic signal noise reduction. [18]. Singular Value decomposition (SVD) was used to identify and remove laser-induced noise [19], but it's only useful to reduce laser-induced noise.…”
Section: Introductionmentioning
confidence: 99%