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author:

Zhang, Yi (Zhang, Yi.) [1] (Scholars:张逸) | Liu, Bijie (Liu, Bijie.) [2] | Shao, Zhenguo (Shao, Zhenguo.) [3] (Scholars:邵振国) | Lin, Fang (Lin, Fang.) [4] | Lin, Caihua (Lin, Caihua.) [5]

Indexed by:

EI PKU CSCD

Abstract:

Renewable energy and large-scale power electronic equipment are connected to the grid, which makes it more difficult to analyze the behavior of harmonic sources and build models. The existing models are accurate value estimates with limited application scope, which are difficult to reflect the uncertainty influence of unconsidered physical factors on the characteristics of harmonic source. To solve these problems, this paper proposed a modeling method based on Gaussian processes regression (GPR). Firstly, the linear dependence between harmonic current and voltage of harmonic source was embedded into the mean function of Gaussian process. Secondly, the appropriate covariance function was selected to reflect the similarity of harmonic characteristics of harmonic source under different working conditions. Thirdly, the maximum likelihood method was used to solve the model parameters, and the interval prediction of harmonic current was carried out. Finally, aiming at the problem that the model cannot reflect the dynamic change of harmonic characteristics, an online updating strategy was proposed to make the model accurately track the harmonic characteristics of the monitored harmonic source. The feasibility of this method for single harmonic source modeling was verified by the measured data of EAF and the simulation data of 12 pulse rectifier, and the feasibility for complex multi harmonic source system modeling was verified by the simulation data of complex network of multi harmonic sources. The results show that the proposed method can reflect the uncertain behavior of harmonic characteristics, track the changes of harmonic characteristics, and has the characteristics of high accuracy and strong universality. © 2022 Chin. Soc. for Elec. Eng.

Keyword:

Complex networks Gaussian distribution Gaussian noise (electronic) Harmonic analysis Maximum likelihood Oscillators (electronic) Uncertainty analysis

Community:

  • [ 1 ] [Zhang, Yi]College of Electrical Engineering and Automation, Fuzhou University, Fuzhou; 350108, China
  • [ 2 ] [Liu, Bijie]College of Electrical Engineering and Automation, Fuzhou University, Fuzhou; 350108, China
  • [ 3 ] [Shao, Zhenguo]College of Electrical Engineering and Automation, Fuzhou University, Fuzhou; 350108, China
  • [ 4 ] [Lin, Fang]Fujian Provincial Electric Power Company Limited Electric Research Institute, Fuzhou; 350007, China
  • [ 5 ] [Lin, Caihua]College of Electrical Engineering and Automation, Fuzhou University, Fuzhou; 350108, China

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Source :

Proceedings of the Chinese Society of Electrical Engineering

ISSN: 0258-8013

CN: 11-2107/TM

Year: 2022

Issue: 3

Volume: 42

Page: 992-1001

Cited Count:

WoS CC Cited Count:

SCOPUS Cited Count: 5

ESI Highly Cited Papers on the List: 0 Unfold All

WanFang Cited Count:

Chinese Cited Count:

30 Days PV: 4

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