Robust receding horizon optimal control

Computers and Chemical Engineering

Volumn 20, Issue SUPPL.2, 1996, Pages

  Bell, M L ^a   Limebeer, D J N ^a   Sargent, R W H ^a  

^a IMPERIAL COLLEGE LONDON   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

ALGORITHMS; COMPUTER AIDED ENGINEERING; COMPUTER SIMULATION; PROCESS CONTROL; ROBUSTNESS (CONTROL SYSTEMS); TIME VARYING CONTROL SYSTEMS;

TIME HORIZON;

OPTIMAL CONTROL SYSTEMS;

EID: 0029720005     PISSN: 00981354     EISSN: None     Source Type: Journal    
DOI: 10.1016/0098-1354(96)00138-x     Document Type: Article

References (11)

1. Bell, M.L., Sargent, R.W.H. and Limebeer, D.J.N.L., 1996, A maximum principle for optimal control of DAE systems with path inequality constraints, to be published.
2. nd edition, Halsted Press, New York.
3. Cutler, C.R. and Ramaker, B.L., 1980, Dynamic matrix control - a computer control algorithm, JACC, San Francisco, paper WPS-B.
4. st edition, Prentice Hall, Englewood Cliffs.
5. Kwon, W.H., Bruckstein, A.N. and Kailath, T., 1983, Stabilizing state-feedback design via the moving horizon method. Int. J. Contr., 37, 631-643.
6. Lall, S. and Glover, K., 1993, A game theoretic approach to moving horizon control. Oxford Conference Proceedings: Advances in MBPC, pp. 131-144, Oxford Science, Oxford.
7. Pantelides, C.C., Sargent, R.W.H., and Vassiliadis, V.S., 1994, Optimal control of multistage systems described by high-index differential-algebraic equations. In Control Applications of Optimization (Bulirsch, R., Kraft, D., eds.), pp. 177-191, Birkhäuser, Basel.
8. Sargent, R.W.H., 1994, An infeasible interior point method for generalized monotone linear complementarity problems. PSE Centre Report No. C94 - 12, Imperial College, London.
9. Støren, S. and Hertzberg, T., 1995, The sequential linear quadratic programming algorithm for solving dynamic optimization problems - a review. Computers Chem. Engng., 19, suppl. S495-S500.
10. Vassiliadis, V., Pantelides, C.C. and Sargent, R.W.H., 1994, Solution of a class of multistage dynamic optimization problems, part I - problems without path constraints. Ind. & Eng. Chem. Res., 33(9), 2111-2122.
11. Vassiliadis, V., Pantelides, C.C. and Sargent, R.W.H., 1994, Solution of a class of multistage dynamic optimization problems, part II - problems with path constraints. Ind. & Eng. Chem. Res., 33(9), 2123-2133.