• DocumentCode
    1893360
  • Title

    Integral equation methods for wave propagation over rough surfaces

  • Author

    Spivack, M.

  • Author_Institution
    Dept. of Appl. Math. & Theor. Phys., Cambridge Univ., UK
  • fYear
    1996
  • fDate
    35132
  • Firstpage
    42614
  • Lastpage
    42616
  • Abstract
    Electromagnetic and acoustic waves propagating over irregular surfaces give rise to a high degree of multiple scattering, and treatment continues to present major theoretical and computational challenges. The difficulties are greatly increased where the surface is penetrable (such as fluid/solid or dielectric interfaces), and in waveguides (when repeated scattering takes place between adjacent boundaries). The solution can be expressed exactly in terms of integral equations, but numerical inversion of these equations is highly intensive computationally, and may become prohibitive when treating the coupled sets of equations arising for penetrable surfaces and waveguides. Work is in progress on the case of penetrable surfaces, for use in the study of imaging of submerged or buried objects. In order to illustrate the main ideas we give a brief description of the equations in the case of an irregular 2-dimensional horizontal waveguide
  • Keywords
    acoustic wave propagation; acoustic wave scattering; electromagnetic wave propagation; electromagnetic wave scattering; integral equations; waveguide theory; acoustic wave propagation; buried objects imaging; electromagnetic wave propagation; integral equation methods; irregular 2D horizontal waveguide; irregular surfaces; multiple scattering; numerical inversion; penetrable surface; penetrable surfaces; rough surfaces; submerged objects imaging; wave propagation; waveguides;
  • fLanguage
    English
  • Publisher
    iet
  • Conference_Titel
    Common Modelling Techniques for Electromagnetic Wave and Acoustic Wave Propagation, IEE Colloquium on
  • Conference_Location
    London
  • Type

    conf

  • DOI
    10.1049/ic:19960357
  • Filename
    543419