ANALYSIS OF TIME RESPONSE OF LOSSY MULTICONDUCTOR TRANSMISSION LINE NETWORKS.

Antonije R. Djordjevic; Tapan K. Sarkar

doi:10.1109/tmtt.1987.1133776

ANALYSIS OF TIME RESPONSE OF LOSSY MULTICONDUCTOR TRANSMISSION LINE NETWORKS.

Antonije R. Djordjevic, Tapan K. Sarkar

Department of Electrical Engineering & Computer Science

Research output: Contribution to journal › Article › peer-review

117 Scopus citations

Abstract

A method is developed for analyzing the time-domain response of systems consisting of an arbitrary number of multiconductor transmission lines which are mutually interconnected and terminated by arbitrary linear networks. The lines can be lossy and they can have frequency-dependent parameters. The system can be excited by an arbitrary number of generators, which are located in the terminal and interconnecting networks. The time-domain waveforms of the generators are first Fourier transformed. The analysis of the system is performed in the frequency domain at a set of discrete frequencies. Finally, the inverse fast Fourier transform is used to obtain the time-domain waveforms. The transmission-line analysis is based on the modal theory in the frequency domain. Numerical examples are presented to illustrate the application of the present technique. The examples include single multiconductor transmission lines, cascaded lines, branchings, and loops formed by transmission lines.

Original language	English (US)
Pages (from-to)	898-908
Number of pages	11
Journal	IEEE Transactions on Microwave Theory and Techniques
Volume	MTT-35
Issue number	10
DOIs	https://doi.org/10.1109/tmtt.1987.1133776
State	Published - 1984

ASJC Scopus subject areas

Radiation
Condensed Matter Physics
Electrical and Electronic Engineering

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title = "ANALYSIS OF TIME RESPONSE OF LOSSY MULTICONDUCTOR TRANSMISSION LINE NETWORKS.",

abstract = "A method is developed for analyzing the time-domain response of systems consisting of an arbitrary number of multiconductor transmission lines which are mutually interconnected and terminated by arbitrary linear networks. The lines can be lossy and they can have frequency-dependent parameters. The system can be excited by an arbitrary number of generators, which are located in the terminal and interconnecting networks. The time-domain waveforms of the generators are first Fourier transformed. The analysis of the system is performed in the frequency domain at a set of discrete frequencies. Finally, the inverse fast Fourier transform is used to obtain the time-domain waveforms. The transmission-line analysis is based on the modal theory in the frequency domain. Numerical examples are presented to illustrate the application of the present technique. The examples include single multiconductor transmission lines, cascaded lines, branchings, and loops formed by transmission lines.",

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N2 - A method is developed for analyzing the time-domain response of systems consisting of an arbitrary number of multiconductor transmission lines which are mutually interconnected and terminated by arbitrary linear networks. The lines can be lossy and they can have frequency-dependent parameters. The system can be excited by an arbitrary number of generators, which are located in the terminal and interconnecting networks. The time-domain waveforms of the generators are first Fourier transformed. The analysis of the system is performed in the frequency domain at a set of discrete frequencies. Finally, the inverse fast Fourier transform is used to obtain the time-domain waveforms. The transmission-line analysis is based on the modal theory in the frequency domain. Numerical examples are presented to illustrate the application of the present technique. The examples include single multiconductor transmission lines, cascaded lines, branchings, and loops formed by transmission lines.

AB - A method is developed for analyzing the time-domain response of systems consisting of an arbitrary number of multiconductor transmission lines which are mutually interconnected and terminated by arbitrary linear networks. The lines can be lossy and they can have frequency-dependent parameters. The system can be excited by an arbitrary number of generators, which are located in the terminal and interconnecting networks. The time-domain waveforms of the generators are first Fourier transformed. The analysis of the system is performed in the frequency domain at a set of discrete frequencies. Finally, the inverse fast Fourier transform is used to obtain the time-domain waveforms. The transmission-line analysis is based on the modal theory in the frequency domain. Numerical examples are presented to illustrate the application of the present technique. The examples include single multiconductor transmission lines, cascaded lines, branchings, and loops formed by transmission lines.

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