DocumentCode
10624
Title
Electromagnetic Analysis for Conductive Media Based on Volume Integral Equations
Author
Mei Song Tong ; Jie Zhang ; Peng Cheng Wang ; Jian Zhang
Author_Institution
Coll. of Electron. & Inf. Eng., Tongji Univ., Shanghai, China
Volume
62
Issue
12
fYear
2014
fDate
Dec. 2014
Firstpage
6228
Lastpage
6235
Abstract
Accurate electromagnetic (EM) analysis for conductive media requires to consider the finite conductivity of the media. Although the problems can be formulated by surface integral equations (SIEs) with an approximate surface impedance, we treat the conductive media as penetrable objects and use volume integral equations (VIEs) to exactly describe their EM features. The VIEs are solved by a point-matching scheme which does not rely on any basis and testing functions and allows the use of nonconforming meshes. Since the VIEs are well-conditioned in general and the integral kernels are free of material parameters, the scheme is flexible to accommodate a wide range of skin depth. Moreover, when the skin depth is small, we can only discretize the skin domain with a current distribution to reduce the cost. For large conductive media, we also incorporate the scheme with the multilevel fast multipole algorithm (MLFMA) to accelerate the solution. Typical numerical examples are presented to illustrate the scheme and its effectiveness has been validated.
Keywords
approximation theory; electromagnetic wave propagation; integral equations; surface impedance; MLFMA; approximate surface impedance; conductive media; electromagnetic analysis; finite conductivity; multilevel fast multipole algorithm; point-matching scheme; surface integral equations; volume integral equations; Conductivity; Current density; Green´s function methods; Integral equations; Kernel; Media; Skin; Conductive media; electromagnetic analysis; multi level fast multipole algorithm; point-matching method; volume integral equations;
fLanguage
English
Journal_Title
Antennas and Propagation, IEEE Transactions on
Publisher
ieee
ISSN
0018-926X
Type
jour
DOI
10.1109/TAP.2014.2364841
Filename
6936292
Link To Document