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Signal Propagation in Transmission Lines with Losses Using Fibonacci Wave Functions
Author(s) -
Simon Hissem,
Mamadou Lamine Doumbia
Publication year - 2021
Publication title -
european journal of electrical engineering and computer science
Language(s) - English
Resource type - Journals
ISSN - 2736-5751
DOI - 10.24018/ejece.2021.5.5.360
Subject(s) - resistor , heaviside step function , electric power transmission , lossless compression , fibonacci number , transmission line , capacitor , inductor , topology (electrical circuits) , electrical impedance , transfer function , computer science , physics , electronic engineering , electrical engineering , voltage , telecommunications , mathematics , engineering , mathematical analysis , algorithm , discrete mathematics , data compression
In this paper, the general model for an infinite LC ladder network using Fibonacci wave functions that were applied to lossless transmission lines will be extended to transmission lines including losses. The general model that was derived from a first order system transfer function representing a simple RC or RL circuit will be used to model and analyze transmission lines presenting losses. The LC ladder network model can be applied to any order for each inductor current with its parasitic rc  resistor and for each capacitor voltage with its parasitic rL  resistor. The extension of the proposed general model to transmission lines with losses is subject to Heaviside condition for both resistors rc  and rL .

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