DocumentCode :
622975
Title :
Gaussian beam propagator scattering by a fast moving perfectly conducting circular cylinder
Author :
Mizrahi, Eliran ; Melamed, Timor
Author_Institution :
Dept. of Electr. & Comput. Eng., Ben-Gurion Univ. of the Negev, Beer-Sheva, Israel
fYear :
2013
fDate :
20-24 May 2013
Firstpage :
897
Lastpage :
900
Abstract :
This contribution is concerned with deriving the canonical scattering of a time-harmonic electromagnetic Gaussian propagator from a fast moving perfectly conducting circular cylinder under the framework of Einstein´s Special Relativity. The incident electromagnetic wave objects in this contribution serve as the basis wave propagators of the frame-based phase space beam summation method, which is a general framework for analyzing radiation from extended sources. The incident Gaussian beam propagator is readily given by its plane wave spectral representation in the laboratory frame. By utilizing the Lorentz transformation and applying Maxwell´s boundary conditions in the co-moving frame, we obtain an exact solution for the scattered fields vector potentials in the form of spectral integrals. The later are evaluated asymptotically for high frequencies (of the incident field) and transformed back to the laboratory frame via the inverse Lorentz transformation.
Keywords :
Gaussian processes; Lorentz transformation; electromagnetic wave scattering; Gaussian beam propagator scattering; Lorentz transformation; Maxwell´s boundary conditions; canonical scattering; circular cylinder; frame-based phase space beam summation method; incident electromagnetic wave objects; special relativity; time-harmonic electromagnetic Gaussian propagator; Apertures; Boundary value problems; Electromagnetic scattering; Electromagnetics; Laboratories; Vectors;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Electromagnetic Theory (EMTS), Proceedings of 2013 URSI International Symposium on
Conference_Location :
Hiroshima
Print_ISBN :
978-1-4673-4939-0
Type :
conf
Filename :
6565888
Link To Document :
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