A Combined Closed Loop Optimal Design of Experiments and Online Identification Control Approach

被引:0
作者
Flila, Saida [1 ,2 ,3 ]
Dufour, Pascal [1 ,2 ,3 ]
Hammouri, Hassan [1 ,2 ,3 ]
Nadri, Madiha [1 ,2 ,3 ]
机构
[1] Univ Lyon, F-69622 Lyon, France
[2] Univ Lyon 1, Villeurbanne, France
[3] CNRS, UMR 5007, LAGEP, F-69100 Villeurbanne, France
来源
PROCEEDINGS OF THE 29TH CHINESE CONTROL CONFERENCE | 2010年
关键词
Nonlinear System; Nonlinear Observer; Parametric Sensitivity; Predictive Control; Optimal Design Of Experiments; Identification; BIOREACTORS;
D O I
暂无
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
The main contribution of this paper is to propose a new approach, based on any specified continuous nonlinear model, for the combined optimal closed loop control of a process and online identification of a given model parameter. It deals with the optimal design of experiments: the idea is to twofold: first, based on a sensitivity model based predictive control, find the value of the input to apply during the experiment that allows optimizing a criteria based on the sensitivity of the process measure with respect to the unknown model parameter. Secondly, and in the meantime, based on the input/output measures collected, a process model and an observer, estimate online the model parameter. Moreover, constraints dealing with input, state and output limitations are accounted for. The main advantage of this approach is that both optimal control task and identification task are solved together online in order to get the online estimation of the unknown model parameter. This approach is applied here on a simple case in chemical engineering.
引用
收藏
页码:1178 / 1183
页数:6
相关论文
共 12 条
[1]  
[Anonymous], 1999, SYSTEM IDENTIFICATIO
[2]   Optimal dynamic experiment design for estimation of microbial growth kinetics at sub-optimal temperatures: Modes of implementation [J].
Bernaerts, K ;
Van Impe, JF .
SIMULATION MODELLING PRACTICE AND THEORY, 2005, 13 (02) :129-138
[3]  
Besancon G, 2007, LECT NOTES CONTR INF, V363, P1
[4]   Closed-loop identification revisited [J].
Forssell, U ;
Ljung, L .
AUTOMATICA, 1999, 35 (07) :1215-1241
[5]   A SIMPLE OBSERVER FOR NONLINEAR-SYSTEMS APPLICATIONS TO BIOREACTORS [J].
GAUTHIER, JP ;
HAMMOURI, H ;
OTHMAN, S .
IEEE TRANSACTIONS ON AUTOMATIC CONTROL, 1992, 37 (06) :875-880
[6]  
Hammouri H., IEEE T AUTO IN PRESS
[7]   Optimal parametric sensitivity control for the estimation of kinetic parameters in bioreactors [J].
Keesman, KJ ;
Stigter, JD .
MATHEMATICAL BIOSCIENCES, 2002, 179 (01) :95-111
[8]   Optimal experimental design and some related control problems [J].
Pronzato, Luc .
AUTOMATICA, 2008, 44 (02) :303-325
[9]   A survey of industrial model predictive control technology [J].
Qin, SJ ;
Badgwell, TA .
CONTROL ENGINEERING PRACTICE, 2003, 11 (07) :733-764
[10]   Robust optimal experiment design for system identification [J].
Rojas, Cristian R. ;
Welsh, James S. ;
Goodwin, Graham C. ;
Feuer, Arie .
AUTOMATICA, 2007, 43 (06) :993-1008