To read this content please select one of the options below:

Application of progressive quadratic response surface method for an oscillation problem optimization

Hoa N. Xuan (Grenoble Electrical Engineering Lab (G2ELab), St Martin D'Hères Cedex, France)
Jean‐Louis Coulomb (Grenoble Electrical Engineering Lab (G2ELab), St Martin D'Hères Cedex, France)
Laurent Gerbaud (Grenoble Electrical Engineering Lab (G2ELab), St Martin D'Hères Cedex, France)
Jean‐Christophe Crebier (Grenoble Electrical Engineering Lab (G2ELab), St Martin D'Hères Cedex, France)
Nicolas Rouger (Grenoble Electrical Engineering Lab (G2ELab), St Martin D'Hères Cedex, France)

Abstract

Purpose

The purpose of this paper is to present an effective optimization strategy applied in a physical structure optimization of a semiconductor power metal oxide semiconductor field‐effect transistor (MOSFET), with an expensive integration constraint computation.

Design/methodology/approach

In order to deal with inaccuracy due to inevitable numerical errors in the objective function calculation (the power losses of the power MOSFET) and in the constraint computation, the paper proposes to use the progressive quadratic response surface method (PQRSM).

Findings

The paper focuses on four aspects: the inevitable numerical errors in the power loss and the integration constraint computation; the response surface approximation (RSA) method; the PQRSM principle; and finally the comparisons of several optimization methods applied on this application problem.

Originality/value

An original optimization method, PQRSM, is proposed for reducing the oscillation problem of a semi‐analytical model. The optimization results of PQRSM have been compared with the evolution strategy (ES) algorithm, with similar results but faster computation.

Keywords

Citation

Xuan, H.N., Coulomb, J., Gerbaud, L., Crebier, J. and Rouger, N. (2012), "Application of progressive quadratic response surface method for an oscillation problem optimization", COMPEL - The international journal for computation and mathematics in electrical and electronic engineering, Vol. 31 No. 3, pp. 842-857. https://doi.org/10.1108/03321641211209744

Publisher

:

Emerald Group Publishing Limited

Copyright © 2012, Emerald Group Publishing Limited

Related articles