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一类具有非线性扰动的多重时滞不确定系统鲁棒预测控制

苏成利 赵家程 李平

苏成利, 赵家程, 李平. 一类具有非线性扰动的多重时滞不确定系统鲁棒预测控制. 自动化学报, 2013, 39(5): 644-649. doi: 10.3724/SP.J.1004.2013.00644
引用本文: 苏成利, 赵家程, 李平. 一类具有非线性扰动的多重时滞不确定系统鲁棒预测控制. 自动化学报, 2013, 39(5): 644-649. doi: 10.3724/SP.J.1004.2013.00644
SU Cheng-Li, ZHAO Jia-Cheng, LI Ping. Robust Predictive Control for a Class of Multiple Time Delay Uncertain Systems with Nonlinear Disturbance. ACTA AUTOMATICA SINICA, 2013, 39(5): 644-649. doi: 10.3724/SP.J.1004.2013.00644
Citation: SU Cheng-Li, ZHAO Jia-Cheng, LI Ping. Robust Predictive Control for a Class of Multiple Time Delay Uncertain Systems with Nonlinear Disturbance. ACTA AUTOMATICA SINICA, 2013, 39(5): 644-649. doi: 10.3724/SP.J.1004.2013.00644

一类具有非线性扰动的多重时滞不确定系统鲁棒预测控制

doi: 10.3724/SP.J.1004.2013.00644
详细信息
    通讯作者:

    苏成利

Robust Predictive Control for a Class of Multiple Time Delay Uncertain Systems with Nonlinear Disturbance

  • 摘要: 针对一类具有非线性扰动且同时存在多重状态和输入时滞的不确定系统, 提出 一种鲁棒预测控制器设计方法. 基于预测控制滚动优化原理, 运用Lyapunov稳定性 理论和线性矩阵不等式 (Linear matrix inequalities, LMIs)方法, 首先近似求解无限时域二次性能指标优化问题, 然后优化非 线性扰动项所应满足的最大上界, 定量地研究鲁棒预测控制在范数有界意义下的扰动抑制 问题, 并给出了鲁棒预测控制器存在的充分条件. 最后通过仿真验证了所提方法的有效性.
  • [1] Cannon M. Efficient nonlinear model predictive control algorithms. Annual Reviews in Control, 2007, 28(2): 229-237[2] Adetola V, Guay M. Integration of real-time optimization and model predictive control. Journal of Process Control, 2010, 20(2): 125-133[3] Yang Guo-Shi, He De-Feng, Xue Mei-Sheng. Nonlinear predictive control based on robust control Lyapunov function. Control and Decision, 2010, 25(11): 1752-1756(杨国诗, 何德峰, 薛美盛. 基于鲁棒控制Lyapunov函数的非线性预测控制. 控制与决策, 2010, 25(11): 1752-1756)[4] Ding B C, Xi Y G, Li S Y. A synthesis approach of on-line constrained robust model predictive control. Automatica, 2004, 40(1): 163-167[5] Li D W, Xi Y G. Constrained feedback robust model predictive control for polytopic uncertain systems with time delays. International Journal of Systems Science, 2011, 42(10): 1651-1660[6] Jeong S C, Park P G. Constrained MPC algorithm for uncertain time-varying systems with state-delay. IEEE Transactions on Automatic Control, 2005, 50(2): 257-263[7] Chisci L, Rossiter J A, Zappa G. Systems with persistent disturbances: predictive control with restricted constraints. Automatica, 2001, 37(7): 1019-1028[8] Scokaert P Q M, Mayne D Q. Min-max feedback model predictive control for constrained linear systems. IEEE Transactions on Automatic Control, 1998, 43(8): 1136-1142[9] Mayne D Q, Seron M M, Raković S V. Robust model predictive control of constrained linear systems with bounded disturbances. Automatica, 2005, 41(2): 219-224[10] He De-Feng, Ji Hai-Bo, Zheng Tao. Nonlinear H∞ robust predictive control with bounded persistent disturbances. Acta Automatica Sinica, 2008, 34(2): 215-219(何德峰, 季海波, 郑涛. 持续有界扰动下的非线性H∞鲁棒预测控制. 自动化学报, 2008, 34(2): 215-219)[11] Ping Xu-Bin, Ding Bao-Cang, Han Chong-Zhao. Dynamic output feedback robust model predictive control. Acta Automatica Sinica, 2012, 38(1): 31-37(平续斌, 丁宝苍, 韩崇昭. 动态输出反馈鲁棒模型预测控制. 自动化学报, 2012, 38(1): 31-37)[12] Liu Xiao-Hua, Wang Li-Jie. Robust predictive control of uncertain singular systems with both state and input delays. Control Theory Applications, 2010, 27(4): 527-532(刘晓华, 王利杰. 带有状态和输入时滞的不确定广义系统的鲁棒预测控制. 控制理论与应用, 2010, 27(4): 527-532)[13] Li X, De Souza C E. Criteria for robust stability and stabilization of uncertain linear systems with state delay. Automatica, 1997, 33(9): 1657-1662[14] Zhang L Q, Huang B. Robust model predictive control of singular systems. IEEE Transactions on Automatic Control, 2004, 49(6): 1000-1006
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出版历程
  • 收稿日期:  2012-05-15
  • 修回日期:  2012-09-18
  • 刊出日期:  2013-05-20

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