Title :
Feedforward control design for nonlinear stable minimum phase systems using a new state space model structure
Author :
Smolders, K. ; Sas, P. ; Swevers, J.
Author_Institution :
Dept. of Mech. Eng., Katholieke Univ. Leuven, Leuven, Belgium
Abstract :
This paper presents a new state space model structure for nonlinear systems together with an algorithm to identify its parameters, and an off-line feedforward control design method based on feedback linearization. The model structure combines a linear state space model and a feature space transformation and is therefore particularly suited for nonlinear systems with dominant linear characteristics. The identification algorithm is an iterative two-step procedure alternating the estimation of the linear and the nonlinear model part. The design of a feedforward signal to track a given output reference is based on feedback linearization, and requires that the system is single-input-single-output, stable and minimum phase. A compact implementation of the feedforward signal calculation is possible due to the special characteristics of the nonlinear model structure. Simulation results for a sixth order nonlinear single-input-single-output system are presented to illustrate the effectiveness of the model structure and feedforward control design.
Keywords :
control system synthesis; feedback; feedforward; iterative methods; linear systems; linearisation techniques; nonlinear control systems; parameter estimation; stability; state-space methods; dominant linear characteristics; feature space transformation; feedback linearization; feedforward signal calculation; feedforward signal design; identification algorithm; iterative two-step procedure; linear state space model; nonlinear model structure; nonlinear stable minimum phase systems; off-line feedforward control design method; parameters identification; sixth order nonlinear single-input-single-output system; state space model structure; Aerospace electronics; Control design; Data models; Feedforward neural networks; Mathematical model; Polynomials; Vectors;
Conference_Titel :
Control Conference (ECC), 2007 European
Conference_Location :
Kos
Print_ISBN :
978-3-9524173-8-6