• DocumentCode
    935269
  • Title

    Scattering of E-polarized waves from conducting strips in the presence of a magnetically uniaxial half-space-a singular integral equation approach

  • Author

    Tsalamengas, John L. ; Fikioris, John G.

  • Author_Institution
    Dept. of Electr. Eng., Nat. Tech. Univ. of Athens, Greece
  • Volume
    37
  • Issue
    10
  • fYear
    1989
  • fDate
    10/1/1989 12:00:00 AM
  • Firstpage
    1265
  • Lastpage
    1276
  • Abstract
    A method based on the theory of singular integral equations (SIE) is presented for treating analytically scattering by perfectly conducting infinitely long strips in the presence of a magnetically uniaxial half-space. A uniform plane wave, polarized parallel to the strip axis, is incident from the isotropic region. As a prerequisite to this approach, the E-mode scalar Green´s function of the structure is developed. Use of the reciprocity theorem then leads to a SIE for the current density induced on the scatterer´s surface. The solution of the SIE is carried out in the case of a strip parallel or perpendicular to the interface, either located above or embedded in the anisotropic space. Numerical results for the induced current density and for the scattered far field in a variety of cases are presented in graphical form
  • Keywords
    electromagnetic wave scattering; integral equations; E-mode scalar Green´s function; E-polarized waves; EM wave scattering; conducting strips; current density; magnetically uniaxial half-space; perfectly conducting infinitely long strips; reciprocity theorem; scattered far field; singular integral equation approach; uniform plane wave; Anisotropic magnetoresistance; Current density; Green´s function methods; Integral equations; Magnetic analysis; Magnetic anisotropy; Perpendicular magnetic anisotropy; Polarization; Scattering; Strips;
  • fLanguage
    English
  • Journal_Title
    Antennas and Propagation, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0018-926X
  • Type

    jour

  • DOI
    10.1109/8.43535
  • Filename
    43535