Study of Microscopic Electric Field on Contact Surface in Vacuum Interrupters Based on Fractal Theory

被引:0
作者
Zhang, Yingyao [1 ]
Fang, Yuhao [1 ]
Jin, Lijun [1 ]
Zhang, Yewen [2 ]
机构
[1] Tongji Univ, Dept Elect Engn, Shanghai 201804, Peoples R China
[2] Tongji Univ, Shanghai Key Lab Special Artificial Microstruct M, Shanghai 201804, Peoples R China
来源
PROCEEDINGS OF THE 27TH INTERNATIONAL SYMPOSIUM ON DISCHARGES AND ELECTRICAL INSULATION IN VACUUM (ISDEIV), VOL 1 | 2016年
关键词
ELASTIC-PLASTIC CONTACT; ROUGH SURFACES; MODEL;
D O I
暂无
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
The objective of this paper is to study the microscopic electric field on contact surface in vacuum interrupters based on fractal theory, with considering the contact surface roughness. Firstly, the fractal theory is introduced into the application of vacuum breakdown studies. The micro-protrusion on the contact surface is modelled based on the W-M fractal function, with the different contact surface roughness 1.6 um and 3.2 um. Then, the electric field distribution in the contact gap is simulated. With considering the amount of calculation time and the accuracy of calculation, multi-zone mesh generation is used to improve the accuracy of the simulation. The results can provide some useful information to study vacuum breakdown phenomena.
引用
收藏
页码:29 / 32
页数:4
相关论文
共 11 条
[1]   THE INITIATION OF ELECTRICAL BREAKDOWN IN VACUUM [J].
CRANBERG, L .
JOURNAL OF APPLIED PHYSICS, 1952, 23 (05) :518-522
[2]   An Analytical Solution to an Archard-Type Fractal Rough Surface Contact Model [J].
Jackson, Robert L. .
TRIBOLOGY TRANSACTIONS, 2010, 53 (04) :543-553
[3]  
Latham R. V., 1981, HIGH VOLTAGE VACUUM, P13
[4]   FRACTAL MODEL OF ELASTIC-PLASTIC CONTACT BETWEEN ROUGH SURFACES [J].
MAJUMDAR, A ;
BHUSHAN, B .
JOURNAL OF TRIBOLOGY-TRANSACTIONS OF THE ASME, 1991, 113 (01) :1-11
[5]   HOW LONG IS COAST OF BRITAIN - STATISTICAL SELF-SIMILARITY AND FRACTIONAL DIMENSION [J].
MANDELBROT, B .
SCIENCE, 1967, 156 (3775) :636-+
[6]  
Mandelbrot B.B., 1982, FRACTAL GEOMETRY NAT
[7]  
Mandelbrot BB., 1977, FRACTALS FORM CHANCE
[8]  
Russ JC., 1994, FRACTAL SURFACES
[9]   A Numerical Elastic-Plastic Contact Model for Rough Surfaces [J].
Wang, Zhan-Jiang ;
Wang, Wen-Zhong ;
Hu, Yuan-Zhong ;
Wang, Hui .
TRIBOLOGY TRANSACTIONS, 2010, 53 (02) :224-238
[10]   Contact analysis of elastic-plastic fractal surfaces [J].
Yan, W ;
Komvopoulos, K .
JOURNAL OF APPLIED PHYSICS, 1998, 84 (07) :3617-3624