A SPECTURAL-DOMAIN SOLUTION FOR THE SCATTERING PROBLEM OF A CIRCULAR CYLINDER BURIED IN A DIELECTRIC HALF-SPACE--Abstract.

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Title: A SPECTURAL-DOMAIN SOLUTION FOR THE SCATTERING PROBLEM OF A CIRCULAR CYLINDER BURIED IN A DIELECTRIC HALF-SPACE--Abstract.
Authors: Ciambra, F.1, Frezza, F.2, Pajewski, L.2, Schettini, G.3
Source: Journal of Electromagnetic Waves & Applications. 2003, Vol. 17 Issue 4, p607. 3p.
Subjects: Scattering (Physics), Electromagnetic waves, Dielectrics, Polarization (Electricity)
Abstract: A Spectral-domain solution is employed to completely characterize the two-dimensional electromagnetic plane-wave scattering problem by a perfectly conducting circular cylinder buried in a dielectric half-space. Use is made of the plane-wave spectrum to consider the diffraction, reflection and transmission of cylindrical waves. Suitable adaptive integration techniques are employed to numerically solve the spectral integrals. The method is valid for any value if the cylinder radius, and of the distance between the cylinder and the interface. Numerical results are presented for both near-and far-field cases and for both TM and TE polarization, and comparison with other results in the literature is discussed. [ABSTRACT FROM AUTHOR]
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Database: Engineering Source
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Abstract:A Spectral-domain solution is employed to completely characterize the two-dimensional electromagnetic plane-wave scattering problem by a perfectly conducting circular cylinder buried in a dielectric half-space. Use is made of the plane-wave spectrum to consider the diffraction, reflection and transmission of cylindrical waves. Suitable adaptive integration techniques are employed to numerically solve the spectral integrals. The method is valid for any value if the cylinder radius, and of the distance between the cylinder and the interface. Numerical results are presented for both near-and far-field cases and for both TM and TE polarization, and comparison with other results in the literature is discussed. [ABSTRACT FROM AUTHOR]
ISSN:09205071
DOI:10.1163/15693930360681956