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  • The paper deals with a technique of simulation of transient phenomena in linear lumped-distributed networks using Matlab language Distributed parts can be formed by multiconductor transmission lines – nonuniform, with frequency dependent parameters, and under nonzero initial conditions in general. In principle the solution is formulated using a modified nodal admittance matrix equation in the frequency domain. Then enhanced fast method of the numerical inversion of Laplace transforms based on the FFT and quotient-difference algorithm of Rutishauser is applied to gain the solution in the time domain.
  • The paper deals with a technique of simulation of transient phenomena in linear lumped-distributed networks using Matlab language Distributed parts can be formed by multiconductor transmission lines – nonuniform, with frequency dependent parameters, and under nonzero initial conditions in general. In principle the solution is formulated using a modified nodal admittance matrix equation in the frequency domain. Then enhanced fast method of the numerical inversion of Laplace transforms based on the FFT and quotient-difference algorithm of Rutishauser is applied to gain the solution in the time domain. (en)
Title
  • Simulation of Transient Phenomena in Lumped-Distributed Networks Using Matlab Language
  • Simulation of Transient Phenomena in Lumped-Distributed Networks Using Matlab Language (en)
skos:prefLabel
  • Simulation of Transient Phenomena in Lumped-Distributed Networks Using Matlab Language
  • Simulation of Transient Phenomena in Lumped-Distributed Networks Using Matlab Language (en)
skos:notation
  • RIV/00216305:26220/03:PU38552!RIV11-MSM-26220___
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  • P(GA102/03/0241), V, Z(MSM 262200011), Z(MSM 262200022)
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  • 627137
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  • RIV/00216305:26220/03:PU38552
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  • simulation, lumped-distributed network, Laplace transform, numerical inversion, Matlab (en)
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  • [04F0FF03F3A7]
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  • Sousse
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  • Sfax
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  • Proceedings of SSD´03, 2nd International Conference on Signals, Systems, Decision & Information Technology
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  • Brančík, Lubomír
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number of pages
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  • Neuveden
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  • 26220
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