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An Effective Math Model for Eliminating Interior Resonance Problems of EM Scattering
Author(s) -
Yunfeng Zhang,
Zhou Zhong-shan,
Su Zhi-guo,
Wang Rong-zhu,
Chen Ze-huang
Publication year - 2015
Publication title -
international journal of microwave science and technology
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.125
H-Index - 11
eISSN - 1687-5834
pISSN - 1687-5826
DOI - 10.1155/2015/724702
Subject(s) - field (mathematics) , integral equation , surface (topology) , computation , resonance (particle physics) , algorithm , mathematics , scattering , current (fluid) , mathematical analysis , physics , geometry , atomic physics , optics , pure mathematics , thermodynamics
It is well-known that if an E-field integral equation or an H-field integral equation is applied alone in analysis of EM scattering from a conducting body, the solution to the equation will be either nonunique or unstable at the vicinity of a certain interior frequency. An effective math model is presented here, providing an easy way to deal with this situation. At the interior resonant frequencies, the surface current density is divided into two parts: an induced surface current caused by the incident field and a resonance surface current associated with the interior resonance mode. In this paper, the presented model, based on electric field integral equation and orthogonal modal theory, is used here to filter out resonant mode; therefore, unique and stable solution will be obtained. The proposed method possesses the merits of clarity in concept and simplicity in computation. A good agreement is achieved between the calculated results and those obtained by other methods in both 2D and 3D EM scattering

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