• DocumentCode
    48610
  • Title

    Efficient Calculation of the Electromagnetic Scattering by Lossless or Lossy, Prolate or Oblate Dielectric Spheroids

  • Author

    Zouros, Grigorios P. ; Kotsis, Aristides D. ; Roumeliotis, John A.

  • Author_Institution
    Sch. of Electr. & Comput. Eng., Nat. Tech. Univ. of Athens, Athens, Greece
  • Volume
    63
  • Issue
    3
  • fYear
    2015
  • fDate
    Mar-15
  • Firstpage
    864
  • Lastpage
    876
  • Abstract
    In this paper, we study the electromagnetic scattering of a plane wave by a prolate or oblate dielectric spheroid, which can be lossless or lossy. The presented efficient solution is obtained by applying a perturbation technique to the problem of the sphere using the spherical eigenvectors. This method allows a closed-form solution for the fields and the scattering cross sections, which is valid for small eccentricities of the spheroid. Alternatively, we construct the exact solution of the problem using the separation of variables in terms of the spheroidal eigenvectors and updated spheroidal algorithms that allow complex arguments. We compare the closed-form solution versus the exact solution and we conclude about its accuracy. Both polarizations are studied and numerical results are given for various values of the parameters.
  • Keywords
    computational electromagnetics; eigenvalues and eigenfunctions; electromagnetic wave scattering; closed-form solution; electromagnetic scattering; lossless dielectric spheroids; lossy dielectric spheroids; oblate dielectric spheroids; perturbation technique; plane wave; prolate dielectric spheroids; scattering cross-sections; spherical eigenvectors; spheroid eccentricity; updated spheroidal algorithms; Closed-form solutions; Dielectric losses; Electromagnetic scattering; Equations; Vectors; Electromagnetic scattering; exact closed-form solution; scattering cross sections;
  • fLanguage
    English
  • Journal_Title
    Microwave Theory and Techniques, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0018-9480
  • Type

    jour

  • DOI
    10.1109/TMTT.2015.2395418
  • Filename
    7029697