• DocumentCode
    1630321
  • Title

    Scattering from metallic gratings made of various strip conductivity profiles

  • Author

    Christodoulou, C.G. ; Wahid, P.F. ; Grey, F.N.

  • Author_Institution
    Dept. of Electr. & Comput. Eng., Central Florida Univ., Orlando, FL, USA
  • fYear
    1994
  • Firstpage
    226
  • Lastpage
    229
  • Abstract
    Metallic gratings have long been used as frequency selective surfaces for applications ranging from beam splitters to polarization filters. These gratings are generally modeled as an infinite array of evenly spaced metallic strips. These structures are usually modeled by assuming that each of the strips in the grating has an infinite conductivity or that all strips are made of the same finite conductivity. An analytical method, based on the electric field integral equation and the method of moments, is developed in which the conductivity of each strip is taken into account. Various strip conductivity profiles are analyzed for their effect on the radar cross section area (RCS). The induced currents on each strip are solved to calculate the scattered field.
  • Keywords
    diffraction gratings; electric current; electric fields; electrical conductivity; electromagnetic induction; electromagnetic wave polarisation; electromagnetic wave scattering; frequency selective surfaces; integral equations; method of moments; radar cross-sections; EM wave scattering; RCS; beam splitters; electric field integral equation; finite conductivity; frequency selective surfaces; induced currents; infinite conductivity; metallic gratings; method of moments; polarization filters; radar cross section area; scattered field; strip conductivity profiles; Conductivity; Filters; Frequency selective surfaces; Gratings; Integral equations; Moment methods; Polarization; Radar cross section; Radar scattering; Strips;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Southcon/94. Conference Record
  • Conference_Location
    Orlando, FL, USA
  • Print_ISBN
    0-7803-9988-9
  • Type

    conf

  • DOI
    10.1109/SOUTHC.1994.498105
  • Filename
    498105