刘涛

个人信息Personal Information

教授

博士生导师

硕士生导师

主要任职:Professor at the Institute of Advanced Measurement & Control Technology

其他任职:先进检测与控制技术研究所所长

性别:男

毕业院校:上海交通大学

学位:博士

所在单位:控制科学与工程学院

学科:控制理论与控制工程. 化学工程

办公地点:大连理工大学控制科学与工程学院先进检测与控制技术研究所
大连市凌工路2号大连理工大学海山楼A座724室

联系方式:Tel:(0411)84706465 实验室网站:http://act.dlut.edu.cn/

电子邮箱:tliu@dlut.edu.cn

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Robust iterative learning control for batch processes with input delay subject to time-varying uncertainties

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论文类型:期刊论文

发表时间:2021-01-30

发表刊物:IET CONTROL THEORY AND APPLICATIONS

卷号:10

期号:15

页面范围:1904-1915

ISSN号:1751-8644

关键字:robust control; iterative learning control; batch processing (industrial); process control; time-varying systems; uncertain systems; compensation; control system synthesis; linear matrix inequalities; Lyapunov methods; functional equations; linearisation techniques; performance index; H control; injection moulding; robust iterative learning control; time-varying uncertainties; robust ILC method; industrial batch processes; two-dimensional system description; input delay compensation; 2D

摘要:A robust iterative learning control (ILC) method is proposed for industrial batch processes with input delay subject to time-varying uncertainties, based on a two-dimensional (2D) system description of batch process operation. To compensate the input delay, a 2D state predictor is established to predict the augmented system states, such that a 2D ILC design is developed for the delay-free' 2D system based on using only the measured output errors of current and previous cycles. Delay-dependent stability conditions for the resulting 2D system are established in terms of matrix inequalities by defining a comprehensive 2D Lyapunov-Krasovskii functional candidate along with free-weighting matrices. By solving these matrix inequalities using a cone complementarity linearisation method, the ILC controller is explicitly derived together with an adjustable H infinity performance index. An important merit is that perfect tracking can be realised for a batch process with arbitrarily long input delay if the delay-free part of the 2D system can be stabilised, in no presence of time-varying uncertainties. Moreover, the time integral of tracking error can be added as an extended 2D system state for ILC design to eliminate steady-state output error for all batches. An illustrative example of injection moulding process is given to demonstrate the effectiveness of the proposed method.