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Numerical solution of initial boundary value problems involving Maxwell’s equations in isotropic media (1966)
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| Venue: | IEEE Trans. Antennas and Propagation |
| Citations: | 1048 - 0 self |
BibTeX
@ARTICLE{Yee66numericalsolution,
author = {Kane S. Yee},
title = {Numerical solution of initial boundary value problems involving Maxwell’s equations in isotropic media},
journal = {IEEE Trans. Antennas and Propagation},
year = {1966},
pages = {302--307}
}
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Abstract
The characteristics of the waves guided along a plane [I] P. S. Epstein, “On the possibility of electromagnetic surface waves, ” Proc. Nat’l dcad. Sciences, vol. 40, pp. 1158-1165, Deinterface which separates a semi-infinite region of free cember 1954. space from that of a magnetoionic medium are investi- [2] T. Tamir and A. A. Oliner, “The spectrum of electromagnetic waves guided by a plasma layer, ” Proc. IEEE, vol. 51, pp. 317gated for the case in which the static magnetic field is 332, February 1963. oriented perpendicular to the plane interface. It is [3] &I. A. Gintsburg, “Surface waves on the boundary of a plasma in a magnetic field, ” Rasprost. Radwvoln i Ionosf., Trudy found that surface waves exist only when w,<wp and NIZMIRAN L’SSR, no. 17(27), pp. 208-215, 1960. that also only for angular frequencies which lie bet\\-een [4] S. R. Seshadri and A. Hessel, “Radiation from a source near a plane interface between an isotropic and a gyrotropic dielectric,” we and 1/42 times the upper hybrid resonant frequency. Canad. J. Phys., vol. 42, pp. 2153-2172, November 1964. The surface waves propagate with a phase velocity [5] G. H. Owpang and S. R. Seshadri, “Guided waves propagating along the magnetostatic field at a plane boundary of a semiwhich is always less than the velocity of electromagnetic infinite magnetoionic medium, ” IEEE Trans. on Miomave waves in free space. The attenuation rates normal to the Tbory and Techniques, vol. MTT-14, pp. 136144, March 1966. [6] S. R. Seshadri and T. T. \Vu, “Radiation condition for a maginterface of the surface wave fields in both the media are netoionic medium. ” to be Dublished. examined. Kumerical results of the surface wave characteristics are given for one typical case.
Keyphrases
maxwell equation numerical solution isotropic medium initial boundary value problem plane interface radiation condition angular frequency magnetoionic medium kumerical result free cember plane boundary attenuation rate radwvoln ionosf surface wave free space upper hybrid resonant frequency plasma layer static magnetic field semi-infinite region electromagnetic wave phase velocity magnetic field magnetostatic field gyrotropic dielectric nizmiran ssr miomave wave typical case bet een nat dcad ieee trans netoionic medium surface wave characteristic electromagnetic infinite magnetoionic medium electromagnetic surface wave
