2018
DOI: 10.2200/s00875ed1v01y201809eel006
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Modeling Uncertainties in DC-DC Converters with \MATLAB{} and \PLECS

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Cited by 4 publications
(7 citation statements)
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“…The first step toward accurate system design is to carefully consider most of the details that represent the real-time system. Mathematical modeling is the way to approximate the physical system dynamics [12]. The precise system outputs and results come when the differences, or the error between the mathematical modeling and the real physical system, are minimized.…”
Section: Dc-dc Buck-boost Dynamic System Designmentioning
confidence: 99%
“…The first step toward accurate system design is to carefully consider most of the details that represent the real-time system. Mathematical modeling is the way to approximate the physical system dynamics [12]. The precise system outputs and results come when the differences, or the error between the mathematical modeling and the real physical system, are minimized.…”
Section: Dc-dc Buck-boost Dynamic System Designmentioning
confidence: 99%
“…In this paper, due to the space limit, we avoid developing all these operations. We adopted a MATLAB code from [1] and modified it to perform all the above SSA steps and generate useful transfer functions (TFs) for feedback control design. These TFs represent the duty ratioto-output (Gvd), the input voltage-to-output (Gvg) and the load current-to-output voltage (Gvo) expressed in ( 6), ( 7) and ( 8), respectively, given the parameters listed in Table I.…”
Section: A Modeling Of a Buck Convertermentioning
confidence: 99%
“…Owing to their high efficiency and small size, DC-DC power switching converters are used in a wide range of industrial applications [1]. Their popularity keeps growing in fields such as renewable energy systems (e.g.…”
Section: Introductionmentioning
confidence: 99%
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“…Kharitonov's theorem establishes that every polynomial in families (8) and ( 9) is Hurwitz if and only if the four Kharitonov polynomials 10(10) are Hurwitz. is result has been the motivation of different extensions, alternate proofs, and applications to some classes of families of polynomials, for instance, (i) e problem to find conditions for family (8) [65,98,99] e appearance of Kharitonov's theorem led to a resurgence of interest in the study of robust stability under real parametric uncertainty. In Section 2.2, some results related to stability of certain families of polynomials such as the segments and the rays of polynomials were mentioned.…”
Section: 31mentioning
confidence: 99%