• DocumentCode
    3388426
  • Title

    An approximate solution for scattering by thin dielectric objects

  • Author

    Koh, II-Suek ; Sarabandi, Kamal

  • Author_Institution
    Dept. of Electr. Eng. & Comput. Sci., Michigan Univ., Ann Arbor, MI, USA
  • Volume
    4
  • fYear
    2004
  • fDate
    20-25 June 2004
  • Firstpage
    4555
  • Abstract
    Scattering from thin dielectric objects is a classic research topic in electromagnetics which has found a number of useful applications. A traditional approach is to model thin dielectrics with resistive sheets, and for several canonical geometries of resistive sheet bodies, exact solutions are found (Senior, T.B.A. and Volakis, J.L., 1995). However, for many important geometries such as disks, exact solutions are not known and approximate solutions may be applicable to limited cases of interest. A new approximate solution is formulated based on a volumetric integral equation using Fourier transform, and it is shown that the solution is uniformly valid from low to high frequencies at all incidence angles, including edge-on incidence. Validity of the solution is demonstrated through a comparison with canonical objects such as an infinite dielectric slab, and a number of 2D and 3D dielectric scatterers. For 2D and 3D scatterers, the approximate solution is compared with a method of moments solution.
  • Keywords
    Fourier transforms; approximation theory; dielectric bodies; electromagnetic wave scattering; integral equations; 2D dielectric scatterers; 3D dielectric scatterers; Fourier transform; approximate solution; electromagnetics; infinite dielectric slab; method of moments; resistive sheets; scattering; thin dielectric objects; volumetric integral equation; Application software; Computer science; Dielectrics; Frequency; Geometry; Integral equations; Laboratories; Moment methods; Scattering; Slabs;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Antennas and Propagation Society International Symposium, 2004. IEEE
  • Print_ISBN
    0-7803-8302-8
  • Type

    conf

  • DOI
    10.1109/APS.2004.1330366
  • Filename
    1330366