• DocumentCode
    2586810
  • Title

    Electromagnetic backscattering from a triangular dielectric cylinder

  • Author

    Illyashenko, Lyudmila N.

  • Author_Institution
    IRE NASU, Kharkov, Ukraine
  • Volume
    2
  • fYear
    2002
  • fDate
    10-13 Sept. 2002
  • Firstpage
    592
  • Abstract
    Boundary integral equations (IEs) are an accurate and versatile tool in the electromagnetic scattering by a smooth cylinder, especially when combined with analytical preconditioning. An original approach to the E-wave scattering by PEC polygons has been developed to study a triangular prism, in which the boundary of the scatterer was conformally mapped on a circular cylinder, and a log-singular IE was treated by a simple moment method. We combine this idea with the method of analytical regularization (MAR) and study the scattering by triangular dielectric cylinders. Applications of this analysis are expected in the design of microwave and optoelectronic prism sensors and couplers.
  • Keywords
    Fredholm integral equations; Helmholtz equations; boundary integral equations; conformal mapping; dielectric bodies; electromagnetic wave scattering; fast Fourier transforms; method of moments; E-wave scattering; FFT; Fredholm second kind; Helmholtz equation; PEC polygons; analytical preconditioning; boundary integral equations; conformal mapping; electromagnetic backscattering; method of analytical regularization; microwave couplers; moment method; optoelectronic prism sensors; triangular dielectric cylinder; Approximation algorithms; Backscatter; Conformal mapping; Dielectrics; Eigenvalues and eigenfunctions; Electromagnetic radiation; Electromagnetic scattering; Equations; Kernel; Testing;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Mathematical Methods in Electromagnetic Theory, 2002. MMET '02. 2002 International Conference on
  • Conference_Location
    Kiev, Ukraine
  • Print_ISBN
    0-7803-7391-X
  • Type

    conf

  • DOI
    10.1109/MMET.2002.1107028
  • Filename
    1107028