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The Generalized Scattering Matrix Analysis of Waveguide Discontinuity Problems.


AD601131

Publication Date 1964
Personal Author Pace, J. R.
Page Count 2
Abstract Three boundary value problems involving discontinuities in a parallel plate waveguide were solved. The three kinds of waveguide discontinuities studied were: (1) the metallic step discontinuity, (2) the inhomogeneous E-plane bifurcation, and (3) the trifurcation. The generalized scattering matrix technique, introduced by Mittra and Pace, was applied to solve these problems. The solutions obtained are formally exact and in series form. No restriction is made on the operating frequency of the waveguide. The solutions are equally valid for oversized waveguides, in which several modes are allowed to propagate down the guide at once. The results of numerical computations of the reflection coefficient for the dominant mode in the waveguide are reported. The computations were performed on a digital computer. Where possible, the author's results are compared with those published by Marcuvitz, Williams, and Cronson. Close agreement between the author's results and those of the above authors was noted. (Author)
Keywords
  • WAVEGUIDES
  • BOUNDARY VALUE PROBLEMS
  • MATRIX ALGEBRA
  • NUMERICAL ANALYSIS
  • ELECTROMAGNETIC WAVES
  • SCATTERING
  • PROPAGATION
  • ELECTRICAL IMPEDANCE
  • ELECTROMAGNETIC WAVE REFLECTIONS
  • PROGRAMMING (COMPUTERS)
  • SERIES
  • DIFFERENTIAL EQUATIONS
Corporate Authors Illinois Univ Urbana Engineering Experiment Station
Document Type Technical Report
Title Note Antenna laboratory technical rept. no. 1.
NTIS Issue Number 196501
Contract Number
  • AF19 628 3819
  • AF33 657 10474
The Generalized Scattering Matrix Analysis of Waveguide Discontinuity Problems.
The Generalized Scattering Matrix Analysis of Waveguide Discontinuity Problems.
AD601131

  • WAVEGUIDES
  • BOUNDARY VALUE PROBLEMS
  • MATRIX ALGEBRA
  • NUMERICAL ANALYSIS
  • ELECTROMAGNETIC WAVES
  • SCATTERING
  • PROPAGATION
  • ELECTRICAL IMPEDANCE
  • ELECTROMAGNETIC WAVE REFLECTIONS
  • PROGRAMMING (COMPUTERS)
  • SERIES
  • DIFFERENTIAL EQUATIONS
  • AF19 628 3819
  • AF33 657 10474
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