Cylindrical Vector-Wave-Function Representations of Fields in a Biaxial -Medium
作者:
X.B. Wu,
K. Yasumoto,
期刊:
Journal of Electromagnetic Waves and Applications
(Taylor Available online 1997)
卷期:
Volume 11,
issue 10
页码: 1407-1423
ISSN:0920-5071
年代: 1997
DOI:10.1163/156939397X00071
出版商: Taylor & Francis Group
数据来源: Taylor
摘要:
Biaxial -medium is an artifical material which is obtained by diffusion of planar conducting microstructures, having the shape of , into an isotropic dielectric medium with suitable orientations. In this paper, based on the eigen plane wave spectrum representation of the field and the Fourier expansion for the unknown angular spectrum amplitude, the cylindrical vcctor-wave-function representations of the electromagnetic fields in such materials are developed. It is shown that the solutions of the source-free Maxwell's equations for a biaxial -medium are composed of two cigenwaves traveling with different wave numbers, and each eigenwave is a superposition of two transverse waves and a longitudinal wave. The addition theorem of wave functions for biaxial media can be derived from that of wave functions for isotropic media. Applications of the theory are made to the case of two-dimensional scattering of a plane wave by a biaxial circular cylinder. Numerical results for some cases are presented.
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