• DocumentCode
    2809489
  • Title

    Scattering from a randomly rough half-plane

  • Author

    Nakayama, J. ; Nishio, T.

  • Author_Institution
    Dept. of Electron. & Inf. Sci., Kyoto Inst. of Technol., Japan
  • fYear
    1991
  • fDate
    24-28 June 1991
  • Firstpage
    550
  • Abstract
    The scattering and diffraction of a plane wave by a randomly rough half-plane are investigated. Such a nonplane boundary problem is related to the degradation of an antenna due to the random distortion of the reflector and the scattering and diffraction by rough walls. The present formulation is a combination of three techniques: the small perturbation, the Wiener-Hopf method, and a group-theoretic consideration for determining the form of the scattered wave. Using the shift invariant property of the homogeneous random plane, the D/sup a/-Fourier transform which converts the scattered wave into a homogeneous random function of x with a complex variable is defined. Assuming a slightly rough case, such a homogeneous random function is expanded into a perturbation series. The first-order wave field is then obtained by the Wiener-Hopf technique.<>
  • Keywords
    Fourier transforms; boundary-value problems; electromagnetic wave diffraction; electromagnetic wave scattering; Fourier transform; Wiener-Hopf method; antenna degradation; complex variable; diffraction; first-order wave field; group theory; homogeneous random plane; nonplane boundary problem; perturbation series; plane wave; random distortion; randomly rough half-plane; reflector; rough walls; scattering; shift invariant property; small perturbation; Boundary conditions; Degradation; Diffraction; Information science; Partial differential equations; Rough surfaces; Scattering; Strips; Surface roughness; Tellurium;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Antennas and Propagation Society International Symposium, 1991. AP-S. Digest
  • Conference_Location
    London, Ontario, Canada
  • Print_ISBN
    0-7803-0144-7
  • Type

    conf

  • DOI
    10.1109/APS.1991.174899
  • Filename
    174899