DocumentCode
3425575
Title
Solving nonlinear equations for selective harmonic eliminated PWM using predicted initial values
Author
Sun, Jian ; Grotstollen, Horst
Author_Institution
Inst. for Power Electron. & Electr. Drives, Paderborn Univ., Germany
fYear
1992
fDate
9-13 Nov 1992
Firstpage
259
Abstract
The authors report novel methods for determining switching angles for selective-harmonics-eliminated pulse-width modulation (SHE PWM) inverters. Such switching angles are defined by a set of nonlinear equations, and to solve these equations a predicting algorithm is used to calculate initial values which are first-order approximations of the exact solutions. With these predicted initial values, the Newton algorithm can be used to find the solutions within usually only one or two iterations. The authors also suggest another approach for solving the SHE PWM problem: an ordinary differential equations approach. The advantages of this approach are discussed, and its applications are demonstrated by some examples
Keywords
differential equations; invertors; iterative methods; nonlinear network analysis; pulse width modulation; switching circuits; Newton algorithm; PWM; first-order approximations; inverters; iterative methods; nonlinear equations; ordinary differential equations; predicting algorithm; selective harmonic elimination; switching angles; Differential equations; Modulation coding; Nonlinear equations; Power electronics; Power system harmonics; Prediction algorithms; Pulse width modulation; Pulse width modulation inverters; Sun; Torque;
fLanguage
English
Publisher
ieee
Conference_Titel
Industrial Electronics, Control, Instrumentation, and Automation, 1992. Power Electronics and Motion Control., Proceedings of the 1992 International Conference on
Conference_Location
San Diego, CA
Print_ISBN
0-7803-0582-5
Type
conf
DOI
10.1109/IECON.1992.254623
Filename
254623
Link To Document