Convergence of the fictitious-current model

Na, Hyung-Gi; Kim, Dong-Won

doi:10.1049/ip-map:19960283

Cited by 4 publications

(1 citation statement)

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“…Recently, the generalized multipole technique was extended to deal with the scattering by underground scatterers [18], the scattering by conducting bodies of revolution [19], and the scattering by chiral and anisotropic cylinders [7,20]. In [21,22], the convergence and basis functions of the generalized multipole technique were discussed extensively.…”

Section: Introductionmentioning

confidence: 99%

Scattering by a Gyrotropic Bianisotropic Cylinder of Arbitrary Cross Section: An Analysis Using Generalized Multipole Technique

Zhang¹,

Li²,

Yeo³

et al. 2003

PIER

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Abstract-The electromagnetic scattering by a homogeneous gyrotropic bianisotropic cylinder of arbitrary cross section is analyzed in this paper using the generalized multipole technique (GMT) where only the longitudinal fictitious electric and magnetic currents are involved. The general scattering solution is formulated and numerical results of near fields and bistatic radar cross sections are presented for four specific examples, namely, a chiral circular cylinder, a chiral square cylinder, a gyrotropic bianisotropic circular cylinder, and a gyrotropic bianisotropic "lens" cylinder. Results obtained using the GMT for the chiral and the gyrotropic bianisotropic circular cylinders are in excellent agreement with those obtained from the eigen-function expansion. Results of the GMT for the chiral square cylinder are in excellent agreement with those obtained from the method of moments (MoM) solution.

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Section: Introductionmentioning

confidence: 99%