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Complete fast analytical solution of the optimal odd single-phase multilevel problem / Kujan, Petr in IEEE transactions on industrial electronics, Vol. 57 N° 7 (Juillet 2010) 

Public ISBD [article]  in IEEE transactions on industrial electronics > Vol. 57 N° 7 (Juillet 2010) . - pp. 2382 - 2397 Titre : Complete fast analytical solution of the optimal odd single-phase multilevel problem Type de document : texte imprimé Auteurs : Kujan, Petr, Auteur ; Hromsik, Martin, Auteur ; Sebek, Michael, Auteur Article en page(s) : pp. 2382 - 2397 Note générale : Génie électrique Langues : Anglais (eng) Mots-clés : Composite  sum  of  powers  Formal  orthogonal  polynominals  (FOPs)  Multilevel  (ML)  inverters  Newton's  identities  Optimal  pulsewidth  modulation  (PWM)  Proble  Padé  approximation  Polynominal  methods  Selected  harmonics  elimination Index. décimale : 621.38 Dispositifs électroniques. Tubes à électrons. Photocellules. Accélérateurs de particules. Tubes à rayons X Résumé : In this paper, we focus on the computation of optimal switching angles for general multilevel (ML) odd symmetry waveforms. We show that this problem is similar to (but more general than) the optimal pulsewidth modulation (PWM) problem, which is an established method of generating PWM waveforms with low baseband distortion. We introduce a new general modulation strategy for ML inverters, which takes an analytic form and is very fast, with a complexity of only O(n log2 n) arithmetic operations, where n is the number of controlled harmonics. This algorithm is based on a transformation of appropriate trigonometric equations for each controlled harmonics to a polynomial system of equations that is further transformed to a special system of composite sum of powers. The solution of this system is carried out by a modification of the Newton's identity via Padé approximation, formal orthogonal polynomials (FOPs) theory, and properties of symmetric polynomials. Finally, the optimal switching sequence is obtained by computing zeros of two FOP polynomials in one variable or, alternatively, by a special recurrence formula and eigenvalues computation. DEWEY : 621.38 ISSN : 0278-0046 En ligne : http://ieeexplore.ieee.org/xpl/freeabs_all.jsp?arnumber=5290139 [article] Complete fast analytical solution of the optimal odd single-phase multilevel problem [texte imprimé] / Kujan, Petr, Auteur ; Hromsik, Martin, Auteur ; Sebek, Michael, Auteur . - pp. 2382 - 2397. Génie électrique Langues : Anglais (eng) in IEEE transactions on industrial electronics > Vol. 57 N° 7 (Juillet 2010) . - pp. 2382 - 2397 Mots-clés : Composite  sum  of  powers  Formal  orthogonal  polynominals  (FOPs)  Multilevel  (ML)  inverters  Newton's  identities  Optimal  pulsewidth  modulation  (PWM)  Proble  Padé  approximation  Polynominal  methods  Selected  harmonics  elimination Index. décimale : 621.38 Dispositifs électroniques. Tubes à électrons. Photocellules. Accélérateurs de particules. Tubes à rayons X Résumé : In this paper, we focus on the computation of optimal switching angles for general multilevel (ML) odd symmetry waveforms. We show that this problem is similar to (but more general than) the optimal pulsewidth modulation (PWM) problem, which is an established method of generating PWM waveforms with low baseband distortion. We introduce a new general modulation strategy for ML inverters, which takes an analytic form and is very fast, with a complexity of only O(n log2 n) arithmetic operations, where n is the number of controlled harmonics. This algorithm is based on a transformation of appropriate trigonometric equations for each controlled harmonics to a polynomial system of equations that is further transformed to a special system of composite sum of powers. The solution of this system is carried out by a modification of the Newton's identity via Padé approximation, formal orthogonal polynomials (FOPs) theory, and properties of symmetric polynomials. Finally, the optimal switching sequence is obtained by computing zeros of two FOP polynomials in one variable or, alternatively, by a special recurrence formula and eigenvalues computation. DEWEY : 621.38 ISSN : 0278-0046 En ligne : http://ieeexplore.ieee.org/xpl/freeabs_all.jsp?arnumber=5290139