• DocumentCode
    445087
  • Title

    The small slope integral equation method and some applications

  • Author

    Soriano, G. ; Saillard, M.

  • Author_Institution
    Inst. Fresnel UMR 6133, Univ. Paul Cezanne, Marseille, France
  • Volume
    3A
  • fYear
    2005
  • fDate
    3-8 July 2005
  • Firstpage
    449
  • Abstract
    Summary form only given. The rigorous solution of scattering by two-dimensional rough surfaces can be performed numerically thanks to advanced numerical methods based on a boundary integral formalism, such as the sparse matrix flat surface iterative approach (SMFSIA). To reduce the large CPU time and memory required, much work has been dedicated to extending the validity of approximate methods. It has been shown (Saillard, M. et al., IEEE Trans. Antennas Propag., vol.52, p.2799-802, 2004) that SMSFIA can be simplified to get a fast approximate method, with lower memory requirements. This method, called the small slope integral equation (SSIE), covers the domain of validity of both the Kirchhoff-tangent plane approximation and the first order small slope approximation. Two applications of SSIE are presented. The advantages of this new model are illustrated, and the original SPM-two scale model and the new SSIE-two scale model are compared.
  • Keywords
    approximation theory; boundary integral equations; electromagnetic wave scattering; iterative methods; sparse matrices; Kirchhoff-tangent plane approximation; approximate methods; boundary integral formalism; electromagnetic waves; first order small slope approximation; scattering; small slope integral equation method; sparse matrix flat surface iterative approach; two-dimensional rough surfaces; Frequency; Integral equations; Iterative methods; Oceans; Rough surfaces; Scattering; Sea surface; Sparse matrices; Surface roughness; Wind speed;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Antennas and Propagation Society International Symposium, 2005 IEEE
  • Print_ISBN
    0-7803-8883-6
  • Type

    conf

  • DOI
    10.1109/APS.2005.1552282
  • Filename
    1552282