自动化技术、计算机技术 |
|
|
|
|
扩大约束分段仿射系统鲁棒预测控制的吸引域 |
陈孚,赵光宙 |
(浙江大学 系统科学与工程学系,浙江 杭州 310027) |
|
Enlarging domain of attraction of robust predictive control for constrained piecewise affine systems |
CHEN Fu, ZHAO Guang-zhou |
(Department of System Science and Engineering, Zhejiang University, Hangzhou 310027, China) |
[1] HEEMELS W P M H, DE SCHUTTER B, BEMPORAD A. Equivalence of hybrid dynamical models [J]. Automatica, 2001, 37(4): 1085-1091.
[2] 邹媛媛,邹涛,李少远. 混杂系统的预测控制[J]. 控制与决策, 2007, 22(4): 361-366.
ZOU Yuan-yuan, ZOU Tao, LI Shao-yuan. Predictive control for hybrid systems [J]. Control and Decision, 2007, 22(4): 361-366.
[3] MORARI M, BARIC M. Recent developments in the control of constrained hybrid systems [J]. Computers and Chemical Engineering, 2006, 30(10): 1619-1631.
[4] DE DONA J A, SERON M M, MAYNE D Q, et al. Enlarged terminal sets guaranteeing stability of receding horizon control [J]. Systems and Control Letters, 2002, 47(1): 57-63.
[5] LIMON D, GOMES DA SILVA J, ALAMO T, et al. Improved MPC design based on saturating control laws [C]∥ European Control Conference. Cambridge: European Union Control Association, 2003: 104-110.
[6] CHEN W, BALANCE D, OREILLY J. Optimization of attraction domains of nonlinear MPC via LMI methods [C]∥ Proceedings of the ACC. New York: IEEE, 2001: 1024-1027.
[7] CANNON M, DESHMUKKH V, KOUVARITAKIS B. Nonlinear model predictive control with polytopic invariant sets [J]. Automatica, 2003, 39(8): 1487-1494.
[8] LIMON D, ALAMO T, CAMACHO E F. Enlarging the domain of attraction of MPC controllers [J]. Automatica, 2005, 41(4): 629-635.
[9] ONG C J, SUI D, GILBERT E G. Enlarging the terminal region of nonlinear model predictive control using the support vector machine method [J]. Automatica, 2006, 42(6): 1011-1016.
[10] LIMON D, ALAMO T, CAMACHO E F. Input-to-state stable MPC for constrained discrete-time nonlinear systems with bounded additive uncertainties [C]∥ Proceedings of the CDC. Las Vegas: IEEE, 2002: 1420-1425.
[11] KERRIGAN E C. Robust constraint satisfaction: invariant sets and predictive control [D]. Cambridge: University of Cambridge, 2000: 44-59.
[12] KERRIGAN E C, MACIEJOWSKI J M. Invariant sets for constrained discrete-time systems with application to feasibility in model predictive control [C]∥ Proceedings of the CDC. Sydney: IEEE, 2000: 896-901.
[13] RAKOVIC S V, GRIEDER P, KVASNICA M, et al. Computation of invariant sets for piecewise affine discrete time systems subject to bounded disturbances [C]∥ Proceedings of the CDC. Atlantis: IEEE, 2004: 841-846.
[14] BLANCHINI F. Set invariance in control [J]. Automatica, 1999, 35(11): 1747-1767.
[15] MAYNE D Q, RAWLINGS J B, RAO C V, et al. Constrained model predictive control: stability and optimality [J]. Automatic, 2000, 36(6): 789-814.
[16] GRIEDER P. Efficient computation of feedback controllers for constrained systems [D]. Zurich: Swiss Federal Institute of Technology, 2004: 179-182. |
|
Viewed |
|
|
|
Full text
|
|
|
|
|
Abstract
|
|
|
|
|
Cited |
|
|
|
|
|
Shared |
|
|
|
|
|
Discussed |
|
|
|
|