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Waves and heaviside propagator in transmission lines

Author

Listed:
  • Julio R. Claeyssen
  • Rosemaira Dalcin Copetti
  • Daniela de Rosso Tolfo

Abstract

We characterize all plane and modal waves of lossy multiconductor lines. They are obtained by solving matrix dierential equations in closed-form. First-order and second-order telegraph formulations are considered. Wavesare described in terms of a scalar basis coupled with a nite number of matrixiterates. Modal waves are decomposed in forward and backward propagators. This decomposition can be applied in obtaining transmission and reection matrices at junctions. Eects due to initial, boundary or external inputs are described in terms of an integral contribution due to initial data, a convolution due to external disturbances and a bilinear term involving boundary values. For a two conductor transmission line satisfying the Heaviside condition, the fundamental response is obtained for the rst-order system and for the telegraph formulation. Numerical examples are given for lossy and lossless transmission lines and for determination of initial values of steady solutions.

Suggested Citation

  • Julio R. Claeyssen & Rosemaira Dalcin Copetti & Daniela de Rosso Tolfo, 2022. "Waves and heaviside propagator in transmission lines," Journal of Electromagnetic Waves and Applications, Taylor & Francis Journals, vol. 36(13), pages 1777-1812, September.
    • Handle: RePEc:taf:tewaxx:v:36:y:2022:i:13:p:1777-1812
    DOI: 10.1080/09205071.2022.2043781
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