• DocumentCode
    1350582
  • Title

    Surface integral equation method for the analysis of an obliquely stratified half-space

  • Author

    Liu, Qing-Huo ; Chew, Weng Cho

  • Author_Institution
    Dept. of Electr. & Comput. Eng., Illinois Univ., Urbana, IL, USA
  • Volume
    38
  • Issue
    5
  • fYear
    1990
  • fDate
    5/1/1990 12:00:00 AM
  • Firstpage
    653
  • Lastpage
    663
  • Abstract
    The radiation of a source in the presence of an obliquely stratified half-space is studied using the surface integral equation method. A generalized extinction theorem for the obliquely stratified half-space problem is derived, which gives eight surface integral equations for the fields. The Green´s functions for the stratified media are found by a semianalytical method. These surface integral equations can be used to solve the rather complicated two-dimensional problem by the one-dimensional finite element method (FEM), which saves computer memory and computation time compared to the conventional two-dimensional FEM. for some special cases, the results obtained by this method are compared with those obtained by the numerical mode matching method and the Fourier integral technique. Excellent agreement has been observed between them. This method is general for any obliquely stratified half-space with arbitrarily many layers in each region
  • Keywords
    Green´s function methods; electromagnetic wave propagation; finite element analysis; integral equations; Fourier integral technique; Green´s functions; electromagnetic propagation; generalized extinction theorem; line source radiation; numerical mode matching method; obliquely stratified half-space; one-dimensional finite element method; semianalytical method; surface integral equation method; Electromagnetic scattering; Finite element methods; Helium; Integral equations; Integrated optics; Mode matching methods; Nonhomogeneous media; Optical scattering; Optical surface waves; Optical waveguides;
  • fLanguage
    English
  • Journal_Title
    Antennas and Propagation, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0018-926X
  • Type

    jour

  • DOI
    10.1109/8.53493
  • Filename
    53493