[1] Huang, D.X., Wang, J., Jin, Y.H., "Stable MIMO constrained predictive control with steady state objective optimization", Chinese J. Chem. Eng., 8 (4), 332-338 (2000). [2] Tsang, T.T.C., Clarke, D.W., "Generalized predictive control with constraints", IEE Proc. Control Theory Appl.,135 (6), 451-460 (1988). [3] Clarke, D.W., Scatteline, R., "Constrained recedinghorizon predictive control", IEE Proc. Control Theory Appl., 138 (4), 347-354 (1981). [4] Zhou, L.F., Qian, J.X., "The IMC structure of multi-rate multivariable predictive control systems and an improved algorithm", Chinese J. Chem. Eng., 9 (3), 273-279 (2001). [5] Rossiter, J.A., "Reducing the computational burden in predictive control", Model Predictive Control: Techniques and Applications- Day 1 (Ref. No. 1999/095), IEE Two-Day Workshop on, IEE Savoy Place, London WC2R 0BL, UK,7/1-7/5 (1999). [6] Zheng, A., "Reducing on-line computational demands in model predictive control by approximating QP constraints",J. Process Control, (9), 279-290 (1999). [7] Rossiter, J.A., Kouvaritakis, B., "Constrained stable generalized predictive control", IEE Proc. Control Theory Appl.,140 (4), 243-254 (1993). [8] Lawson, C.L., Hanson, R.J., Solving Least Squares Problem, Prentice Hall, Portland (1974). [9] Yang, J.J., Wang, W., "Feasibility of generalized predictive control algorithm with constrained input", Control Theory Appl., 17 (1), 113-116 (2000). (in Chinese) [10] Kouvaritakis, B., Rossiter, J.A., "Stable generalized predictive control: An algorithm with guaranteed stability", IEE Proc. Control Theory Appl., 139 (4), 349-362 (1992).
|