Rigorous EM Scattering Solution From a Slit in an IBC Plate With Different Surface Impedances Placed Between Two Different Chiral Media

被引:3
|
作者
Davoudabadifarahani, Hossein [1 ]
Ghalamkari, Behbod [1 ]
机构
[1] Islamic Azad Univ, Comp & Elect Engn Dept, Sci & Res Branch, Tehran 1477893855, Iran
关键词
Chiral; electromagnetic (EM) scattering; impedance boundary condition (IBC); interface; Kobayashi potential; slit; Weber-Schafheitlin integral; ELECTROMAGNETIC SCATTERING; WAVE SCATTERING; DIFFRACTION;
D O I
10.1109/TAP.2022.3187510
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
A Kobayashi potential (KP) method is an accurate and fast technique for analyzing electromagnetic (EM) scattering. In this article, the EM scattering from a slit in an impedance boundary condition (IBC) plate with different surface impedances on its both sides placed on interface of two different chiral media is analyzed by the KP method for both right circularly polarized (RCP) and left circularly polarized (LCP) excitations. A chirality parameter is a more degree of freedom-than dielectrics-presented by a chiral medium to affect the EM scattering. Initially, Fresnel coefficients are calculated as closed-form formulas; then, the slit's contribution is expressed in terms of unknown weighting functions. Next, the method automatically and analytically satisfies boundary and radiation conditions applying Weber-Schafheitlin (WS) integrals, which leads to infinite summations. The infinite summations are effectively truncated with high accuracy. Finally, the weighting functions and, subsequently, the EM scattering are calculated. A finite-element method (FEM) and a convergence analysis are carried out to validate the formulations. The effects of different parameters of the problem on the EM scattering are also analyzed. It is shown that the maximum scattered fields are occurred at non-specular angles. Also, this solution can be a facilitator to analyze the inverse scattering of the problem to determine the properties of the structure.
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页码:10843 / 10850
页数:8
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