Constrained receding horizon predictive control for systems with disturbances

International Journal of Control

Volumn 72, Issue 11, 1999, Pages 1027-1032

  Lee, Y I ^a  

^a UNIVERSITY OF OXFORD   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; CONSTRAINT THEORY; CONTROL NONLINEARITIES; FEEDBACK CONTROL; MATHEMATICAL PROGRAMMING; MATRIX ALGEBRA; PERTURBATION TECHNIQUES; SET THEORY;

DISTURBANCES; INPUT CONSTRAINT; INVARIANT FEASIBLE SET; LINEAR MATRIX INEQUALITIES; RECEDING HORIZON PREDICTIVE CONTROL; SEMIDEFINITE PROGRAMMING; STATE FEEDBACK CONTROL;

PREDICTIVE CONTROL SYSTEMS;

EID: 0032637953     PISSN: 00207179     EISSN: 13665820     Source Type: Journal    
DOI: 10.1080/002071799220579     Document Type: Article

References (11)

1. Ghaoui, L E., Delebecque, F., and Nikoukhah, R, 1995, LMITOOL: A user-friendly interface for LMI optimization, User’s Guide.
2. Gilbert, E. G., and Tan, K T, 1991, Linear systems with state and control constraints: The theory and application of maximal output admissible sets. IEEE Transactions on Automatic Control, 36, 1008-1020.
3. Keerthi, S. S., and Gilbert, E. G, 1988, Optimal infinite horizon feedback laws for a general class of constrained discrete time systems: stability and moving horizon approximations. Journal of Optimal Theory and Application, 57, 265-293.
4. Kothare, MLV., Balakrishnan, V., and MIorari, Mi, 1996, Robust constrained model predictive control with finite terminal weighting matrix. Automatica, 32, 1361-1379.
5. Kouvaritakis, B., Rossiter, J. A., and Cannon, Mi, 1998a, Linear quadratic feasible predictive control. Automatica, 34, 1583-1592.
6. Kouvaritakis, B., Rossiter, J. A., and Sohurmans, J., 1999, Efficient robust predictive control. IEEE ACC, San Diego.
7. Lee, J. W, Kwon, W. H., and Choi, J., 1998, On stability of constrained receding horizon control with finite terminal weighting matrix. Automatica, 34, 1607-1612.
8. Lee, Y. I., and Kouvaritakis, B., 1998a, Stabilizable regions of receding horizon predictive control with input constraints, Internal report of Department of Engineering and Science, Oxford University, oUeL 2167/98.
9. Lee, Y. I., and Kouvaritakis, B., 1998b, Robust receding horizon predictive control for systems with uncertain dynamics and input saturation. Internal report of Department of Engineering and Science Oxford University, OUEL 2167/98.
10. Rossiter, J. A., Kouvaritakis, B., and Rice, M J., 1998, A numerically robust state-space approach to state-predictive control strategies. Automatica, 34, 65-73.
11. Sookaert, P. O. M, and Rawlings, J. B, 1996, Infinite horizon linear quadratic control with constraints, Proceedings of IFAC96, San Francisco, Vol. M, pp. 109-114.