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[期刊论文]

Arc fault diagnosis method based on chaos and fractal theories

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author:

Su, Jing-Jing (Su, Jing-Jing.) [1] | Xu, Zhi-Hong (Xu, Zhi-Hong.) [2]

Indexed by:

EI PKU

Abstract:

Based on the chaos fractal theories, the characteristics and the internal evolution of arc fault were analyzed, and an arc fault diagnosis method was put forward. The chaos and fractal characteristics of arc were qualitatively and quantitatively analyzed by using the reconstruction phase space theory and chaotic and fractal feature parameters, such as box dimension, correlation dimension and Lyapunov index. Then the spatial domain eigenvectors and the diagnosis model of arc fault were constructed. The chaos and fractal characteristics of current pre- and post-arc fault were analyzed to verify validity for low-voltage power systems with air compressors and switching power supplies. Experimental results show that the fractal structures and the characteristic parameters of chaotic fractal of current are different in the change of running state and load.Different evolution trend between normal current and arc current, and the chaos and fractal characteristic parameters show different rules. The accuracy of arc diagnosis model based on this feature is more than 90%. Meanwhile, the load identification rate is more than 90% under normal operation. © 2021, Harbin University of Science and Technology Publication. All right reserved.

Keyword:

Chaos theory Electric power supplies to apparatus Failure analysis Fault detection Fractal dimension Gas compressors Phase space methods

Community:

  • [ 1 ] [Su, Jing-Jing]School of Electrical Engineering and Automation, Fuzhou University, Fuzhou; 350116, China
  • [ 2 ] [Su, Jing-Jing]College of Computer and Control Engineering, Minjiang University, Fuzhou; 350108, China
  • [ 3 ] [Xu, Zhi-Hong]School of Electrical Engineering and Automation, Fuzhou University, Fuzhou; 350116, China

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Source :

Electric Machines and Control

ISSN: 1007-449X

Year: 2021

Issue: 3

Volume: 25

Page: 125-133

Cited Count:

WoS CC Cited Count: 0

SCOPUS Cited Count: 6

30 Days PV: 1

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