• DocumentCode
    762361
  • Title

    Edge boundary conditions derived from specific modes of microstrip line in planar circuits two-dimensional analysis

  • Author

    Ariguel, S. ; Gomes Neto, A. ; Bajon, D. ; Baudrand, H.

  • Author_Institution
    ENSAE, Toulouse, France
  • Volume
    31
  • Issue
    3
  • fYear
    1995
  • fDate
    5/1/1995 12:00:00 AM
  • Firstpage
    1637
  • Lastpage
    1641
  • Abstract
    The fullwave analysis of the specific modes of microstrip lines is shown to provide an edge boundary condition for the two-dimensional analysis of planar circuits. This edge line boundary condition accounts for the dispersive behavior of the fringe fields all around the original open structure and relates the normal derivative of the electric field to the tangential one. Applied to a microstrip line, this edge line boundary condition gives an approximated dispersion equation consistent with the fullwave one. The first step will be to discuss specific modes in fullwave analysis in the spectral domain. The second step substitutes the edge line boundary condition for the usual Neuman´s boundary condition in the integral Green´s equation applied to planar discontinuities. Application to a symmetrical patch shows computed results that concord with experimental data in the whole frequency range
  • Keywords
    Green´s function methods; dispersion (wave); microstrip circuits; microstrip discontinuities; spectral-domain analysis; approximated dispersion equation; dispersive behavior; edge boundary conditions; electric field; fringe fields; fullwave analysis; integral Green´s equation; microstrip line; open structure; planar circuits; specific modes; spectral domain; symmetrical patch; two-dimensional analysis; Boundary conditions; Circuit analysis; Dielectrics; Dispersion; Frequency; Integral equations; Microstrip; Resonance; Spectral analysis; Strips;
  • fLanguage
    English
  • Journal_Title
    Magnetics, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0018-9464
  • Type

    jour

  • DOI
    10.1109/20.376348
  • Filename
    376348