• DocumentCode
    2506170
  • Title

    Electromagnetic scattering by arbitrary surfaces modelled by linear triangles and biquadratic quadrangles

  • Author

    Herschlein, A. ; von Hagen, J. ; Wiesbeck, W.

  • Author_Institution
    Inst. fur Hochstfrequenztech. und Elektronik, Karlsruhe Univ., Germany
  • Volume
    4
  • fYear
    2000
  • fDate
    16-21 July 2000
  • Firstpage
    2290
  • Abstract
    One method to solve general three-dimensional electromagnetic problems is the method of moments applied to integral equations. This method approaches the unknown surface currents by basis functions, set up on the interpolated surface of the scatterers. Mostly, one uses roof-top functions as basis functions. Various geometrical interpolation schemes have been proposed like the triangular patch by Rao et al. (1982). In this paper biquadratic functions are used. It compares these two interpolation schemes by means of the RCS of a sphere. Three cases are considered: PEC, dielectric lossy sphere, and the numerically problematic case of a low dielectric contrast.
  • Keywords
    absorbing media; conducting bodies; dielectric bodies; electric field integral equations; electromagnetic wave scattering; interpolation; magnetic field integral equations; method of moments; 3D electromagnetic problems; EFIE; MFIE; PEC; RCS; arbitrary surfaces; basis functions; biquadratic functions; biquadratic quadrangles; dielectric lossy sphere; electromagnetic scattering; geometrical interpolation; integral equations; interpolation; linear triangles; low dielectric contrast; method of moments; roof-top functions; surface currents; triangular patch; Dielectric losses; Electromagnetic modeling; Electromagnetic scattering; Erbium; Integral equations; Interpolation; Magnetic domains; Moment methods; Solid modeling; Surface impedance;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Antennas and Propagation Society International Symposium, 2000. IEEE
  • Conference_Location
    Salt Lake City, UT, USA
  • Print_ISBN
    0-7803-6369-8
  • Type

    conf

  • DOI
    10.1109/APS.2000.874951
  • Filename
    874951