2019
DOI: 10.1002/jnm.2618
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A Laplace transform approach to the simulation of DC‐DC converters

Abstract: An approach to the simulation of pulse width modulation (PWM) direct current-direct current (DC-DC) converters operated under continuous current mode (CCM) and discontinuous current mode (DCM) is presented. It is based on the use of the Laplace transform and of dedicated models for controlled switches and diodes. Time-domain waveforms are obtained from network functions representing the circuit under analysis without assuming smallsignal approximation. A program implementing the proposed approach has been also… Show more

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Cited by 9 publications
(9 citation statements)
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References 48 publications
(69 reference statements)
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“…TAPSLIN exploits SapWinPE (SapWin for power electronics) [37], a program for simulating analog switching circuits. It is included in the software package SapWin (Symbolic Analysis Program for Windows, version SapWin4, Department of Information Engineering, University of Florence, Florence, Italy) [38] and exploits symbolic analysis techniques.…”
Section: First Method: Analitycal Evaluation Of Testabilitymentioning
confidence: 99%
“…TAPSLIN exploits SapWinPE (SapWin for power electronics) [37], a program for simulating analog switching circuits. It is included in the software package SapWin (Symbolic Analysis Program for Windows, version SapWin4, Department of Information Engineering, University of Florence, Florence, Italy) [38] and exploits symbolic analysis techniques.…”
Section: First Method: Analitycal Evaluation Of Testabilitymentioning
confidence: 99%
“…The switch model [3] is shown in Figure 1(b). A conductance, equal to −1 S, characterizes one of the two resistors; the parameter B1, a conductance that can take two possible values, 0 S and 1 S, characterizes the other resistor, in series with the former.…”
Section: Astesj Issn: 2415-6698mentioning
confidence: 99%
“…For further properties of Laplace-type integral transforms; see for instance [29]. There are numerous applications of Laplace transform in various domains: civil engineering [30], electrical engineering [31], finance [32], geology [33] and medical applications [34]. Laplace transform was also used for fractional partial differential equations (see Shah et al [35]), where analytical solutions for temperature and velocity functions were obtained.…”
Section: Introductionmentioning
confidence: 99%