• DocumentCode
    790599
  • Title

    AIM solution to electromagnetic scattering using parametric geometry

  • Author

    EWE, Wei-Bin ; Li, Le-Wei ; Wu, Qun ; Leong, Mook-Seng

  • Author_Institution
    Dept. of Electr. & Comput. Eng., Nat. Univ. of Singapore, Singapore
  • Volume
    4
  • fYear
    2005
  • fDate
    6/27/1905 12:00:00 AM
  • Firstpage
    107
  • Lastpage
    111
  • Abstract
    This paper presents the adaptive integral method (AIM) utilized to solve electromagnetic scattering problems of an arbitrarily shaped conducting body with parametric geometry. The combined field integral equation is used to characterize the scattering problems of a closed conducting body whose surfaces are modeled using curvilinear patches. The formulated integral equations are then discretized and converted to a matrix equation using the method of moments. The resultant matrix equation is then solved by an iterative solver and the AIM is employed to accelerate the matrix-vector multiplication. Numerical results are presented to demonstrate the efficiency of the technique.
  • Keywords
    conducting bodies; electromagnetic wave scattering; fast Fourier transforms; geometry; integral equations; matrix multiplication; method of moments; microstrip antennas; vectors; AIM; adaptive integral method; algorithm; arbitrary shape; conducting body; curvilinear patch; electromagnetic scattering problem; fast Fourier transform; integral equation; matrix equation; matrix-vector multiplication; method of moment; parametric geometry; Acceleration; Conductors; Electromagnetic scattering; Geometry; Integral equations; Large-scale systems; Matrix converters; Moment methods; Solid modeling; Transmission line matrix methods; Electromagnetic scattering; fast Fourier transform (FFT); fast algorithm; parametric geometry;
  • fLanguage
    English
  • Journal_Title
    Antennas and Wireless Propagation Letters, IEEE
  • Publisher
    ieee
  • ISSN
    1536-1225
  • Type

    jour

  • DOI
    10.1109/LAWP.2005.846167
  • Filename
    1425452