Title :
Dynamism of interconnected channels in water treed polyethylene under a constant voltage
Author :
Kawai, J. ; Ogishima, M. ; Shinagawa, I. ; Nakamura, S. ; Sawa, G.
Author_Institution :
Showa Electr. Wire & Cable Co. Ltd., Sagamihara, Japan
Abstract :
As the ac loss current containing higher order harmonic waves is able to be detected even in a non-penetrated water treed sample, the detection of the 3rd harmonic wave has a potential for the diagnosis of CV cables. The authors have presented a model where current density j through channels interconnecting micro-voids is assumed to depend on electric field E asj=(σ0/h)·sinh (h·E), where h is a parameter which characterizes the electric field dependence of j and σ0 is the conductivity in low electric fields. Currents of the fundamental and 3rd harmonic waves estimated by Fourier analysis have been numerically calculated by solving a non-linear differential equation of the equivalent circuit based on the model. The numerical results give a good agreement with the changes of the observed magnitudes of fundamental and 3rd harmonic waves, I1 and I 3 and their phase angles θ1 and θ 3, respectively, for the application of a constant voltage. It has been concluded that the length of interconnected channels in the water treed region grows with time after the application of a constant voltage
Keywords :
Fourier analysis; current density; polyethylene insulation; trees (electrical); CV cables; ac loss current; channels interconnecting micro-voids; constant voltage; current density; electric field dependence; higher order harmonic waves; interconnected channels dynamics; nonlinear differential equation; water treed polyethylene; Capacitance; Conductivity; Current density; Equivalent circuits; Gas detectors; Integrated circuit interconnections; Polyethylene; Underwater cables; Voltage; Wire;
Conference_Titel :
Electrical Insulation and Dielectric Phenomena, 1999 Annual Report Conference on
Conference_Location :
Austin, TX
Print_ISBN :
0-7803-5414-1
DOI :
10.1109/CEIDP.1999.807846