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Articles

Two Dimensional Long Transmission Line-Frequency Domain (Ltl-Fd) Treatment of Waveguides

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Pages 1399-1414 | Published online: 03 Apr 2012

References

  • Howe , G. W. O. 1916 . The application of telephone transmission formulae to skin-effect problems . Proc. IEE. , 54 : 473 – 480 .
  • Schelkunoff , S. A. 1937 . Transmission line theory of plane electromagnetic waves . Proc. IRE , 25 : 1457 – 1492 .
  • Kron , G. 1944 . Equivalent circuit of the field equations of maxwell-I . Proc. IRE , 64 : 289 – 299 .
  • Johns , P. B. and Burle , R. L. 1971 . Numerical solution of 2- dimensional scattering problems using transmission-line matrix . Proc. IEE , 118 : 1203 – 1208 .
  • Johns , P. B. 1972 . Application of the transmission-line-matrix method to homogeneous waveguides of arbitrary cross-section . Proc. IEE , 119 : 1086 – 1091 .
  • Johns , P. B. 1974 . The Solution of inhomogeneous waveguide problems using a transmission-line matrix . IEEE. Trans. , MTT- 22 : 209 – 215 .
  • Akhtarzad , S. A. and Johns , P. B. 1974 . Numerical solution of lossy waveguides: TLM computer program . Electron Lett. , 10 : 309 – 311 .
  • Akhtarzad , S. A. and Johns , P. B. 1975 . Solution of maxwell's equations in three space dimensions and time by the TLM method of numerical analysis . Proc. IEE , 122 : 1344 – 1348 .
  • Akhtarzad , S. A. and Johns , P. B. 1975 . Generalized elements for TLM method of numerical analysis . Proc. IEE , 122 : 1349 – 1352 .
  • Hoefer , W. J. R. 1985 . The transmission-line matrix method - Theory and application . IEEE Trans. , MTT-33 : 882 – 893 .
  • Johns , P. B. 1975 . Use of condensed and symmetrical TLM nodes in computer-aided electromagnetic design . Proc. IEE , 133 : 368 – 374 .
  • Amer , A. 1980 . “ The condensed node TLM method and its application to transmission to power system ” . Nottengham University . Ph.D. Thesis
  • Johns , P. B. 1987 . A symmetrical condensed node for the TLM method . IEEE Trans. , MTT-35 : 370 – 377 .
  • Hoefer , W. J. R. 1989 . The discrete time domain green's function or Johns matrix - A new powerful concept in transmission line modeling (TLM) . International J. of Numerical Modeling: Electronic Network, Devices and Fields , 2 : 215 – 225 .
  • Poman , P. M. , Eswarappa and Hoefer , W. J. R. 1989 . A twodimensional transmission line matrix microwave field simulator using new concepts and procedures . IEEE Trans. , MTT- 37 : 1877 – 1884 .
  • Voelker , R. H. and Lomax , R. J. 1990 . A finite-difference transmission line matrix method incorporating a nonlinear device model . IEEE Trans. , MTT-38 : 302 – 312 .
  • Simon , N. R. S. and Sebak , A. A. 1991 . New transmission-line matrix node for two-dimensional electromagnetic field problems . Can. J. Phys. , 69 : 1388 – 1398 .
  • Balanis , C. A. 1989 . New York : John Wiley and Sons, Inc . Advanced Engineering Electromagnetics, 478
  • Schelkunoff , S. A. 1943 . Electromagnetic Waves , 392 – 397 . New York : D. Van Nostrand .
  • Hang , J. and Vahldieck , R. 1992 . The frequency-domain transmission line matrix method. A new concept . IEEE Trans. , MTT- 40 : 2207 – 2218 .
  • Hoefer , W. J. R. 1991 . Huygens and the computer - A powerful alliance in numerical electromagnetic . Proc. IEEE , 79 : 1459 – 1471 .
  • Werner , S. and Ingo , W. 1994 . The origin of spurious modes in numerical solutions of electromagnetic field eigenvalue problems . IEEE Trans. , MTT-42 : 644 – 653 .

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