• DocumentCode
    2554767
  • Title

    Analysis of multiresonant frequency selective surfaces

  • Author

    Shaker, J. ; Shafai, L.

  • Author_Institution
    Dept. of Electr. & Comput. Eng., Manitoba Univ., Winnipeg, Man., Canada
  • fYear
    1993
  • fDate
    June 28 1993-July 2 1993
  • Firstpage
    1948
  • Abstract
    A dyadic Green´s function methodology is used to analyze periodic structures with open or short circuited square rings as elements. The possibility of using this geometry for multiband operation is investigated. The reflection and transmission coefficients of both short and open circuited square rings of conducting patches for both free-standing and dielectric-supported cases are computed. The periodicity of the structure makes it possible to satisfy the boundary conditions by imposing then only on a single selected path. This has been done, and the method of moments is utilized to solve the resulting integral equations numerically. Specifically, the Galerkin method along with triangular basis functions is used to model the current distribution on the conducting patches.<>
  • Keywords
    Galerkin method; Green´s function methods; boundary integral equations; current distribution; dipole antenna arrays; frequency selective surfaces; method of moments; microstrip antenna arrays; Galerkin method; boundary conditions; conducting patches; current distribution; dyadic Green´s function methodology; integral equations; method of moments; multiband operation; multiresonant frequency selective surfaces; periodic structures; square rings; triangular basis functions; Boundary conditions; Circuits; Dielectrics; Frequency selective surfaces; Geometry; Green´s function methods; Integral equations; Moment methods; Periodic structures; Reflection;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Antennas and Propagation Society International Symposium, 1993. AP-S. Digest
  • Conference_Location
    Ann Arbor, MI, USA
  • Print_ISBN
    0-7803-1246-5
  • Type

    conf

  • DOI
    10.1109/APS.1993.385589
  • Filename
    385589