• DocumentCode
    1402581
  • Title

    Characteristic impedance of a rectangular double-ridged TEM line

  • Author

    Garb, Khona ; Kastner, Raphael

  • Author_Institution
    Dept. of Electr. Eng., Tel Aviv Univ., Israel
  • Volume
    45
  • Issue
    4
  • fYear
    1997
  • fDate
    4/1/1997 12:00:00 AM
  • Firstpage
    554
  • Lastpage
    557
  • Abstract
    The characteristic impedance of a TEM transmission line, shaped as a double-ridged rectangular coaxial line, is analyzed in this paper as the customary transversal static problem. This type of transmission line is useful, for example, as a part of a cascaded transition between a double-ridged waveguide and a coaxial line. The solution of the transversal problem is achieved by dividing the cross-sectional region into distinct, separable regions, each one being characterized by closed-form Green´s functions relating the flux function to the electric field. Surface-type integral equations are then formulated over the boundaries between the regions. Solution of these equations via the method of moments (MoM´s) using the Galerkin choice yields the results for the characteristic impedance as a function of cross-sectional dimensions. Convergence of the solution is also studied
  • Keywords
    Galerkin method; Green´s function methods; coaxial waveguides; integral equations; method of moments; ridge waveguides; Galerkin choice; cascaded transition; characteristic impedance; closed-form Green´s functions; coaxial line; cross-sectional dimensions; flux function; method of moments; rectangular double-ridged TEM line; separable regions; surface-type integral equations; transversal static problem; Bandwidth; Coaxial components; Integral equations; Moment methods; Power transmission lines; Rectangular waveguides; Surface impedance; Tellurium; Transmission line theory; Waveguide transitions;
  • fLanguage
    English
  • Journal_Title
    Microwave Theory and Techniques, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0018-9480
  • Type

    jour

  • DOI
    10.1109/22.566639
  • Filename
    566639