DocumentCode :
1428788
Title :
Time domain surface impedance boundary conditions of high order of approximation
Author :
Yuferev, Sergei ; Ida, Nathan
Author_Institution :
Tampere Univ. of Technol., Finland
Volume :
34
Issue :
5
fYear :
1998
fDate :
9/1/1998 12:00:00 AM
Firstpage :
2605
Lastpage :
2608
Abstract :
The problem of diffusion of transient electromagnetic field into a lossy dielectric homogeneous body is solved by using the perturbations method in the small parameter p, equal to the ratio of the electromagnetic penetration depth and characteristic dimension of the body. Time and frequency domain solutions for the tangential component of the electric field and the normal component of the magnetic field on the smooth curved surface of the body (the surface impedance boundary conditions-SIBCs) are obtained with accuracy up to O(p4) It is shown that the proposed SIBCs in the frequency domain generalize well-known Leontovich´s and Mitzner´s boundary conditions that provide approximation errors O(p2) and O(p3), respectively. A numerical example of using the high order SIBCs with the surface integral equations in time domain is considered to illustrate the method
Keywords :
boundary-value problems; electric impedance; electromagnetic fields; frequency-domain analysis; integral equations; perturbation techniques; time-domain analysis; transients; Leontovich´s boundary conditions; Mitzner´s boundary conditions; approximation errors; characteristic dimension; electromagnetic penetration depth; frequency domain solutions; lossy dielectric homogeneous body; perturbations method; surface integral equations; tangential component; time domain surface impedance boundary conditions; transient electromagnetic field diffusion; Approximation error; Boundary conditions; Dielectric losses; Electromagnetic fields; Electromagnetic transients; Frequency domain analysis; Integral equations; Magnetic fields; Perturbation methods; Surface impedance;
fLanguage :
English
Journal_Title :
Magnetics, IEEE Transactions on
Publisher :
ieee
ISSN :
0018-9464
Type :
jour
DOI :
10.1109/20.717602
Filename :
717602
Link To Document :
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