Journal Article10.1080/002071798222794
Predictive optimal iterative learning control
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TL;DR: An important characteristic of this algorithm is that it uses present and future predicted errors to compute the current control, in a similar manner to model-based predictive control using a receding horizon, which enables the algorithm designer to achieve good control over convergence rate.
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Abstract: A new optimization-based iterative learning control algorithm is proposed and its properties derived. An important characteristic of this algorithm is that it uses present and future predicted errors to compute the current control, in a similar manner to model-based predictive control using a receding horizon. In particular, it enables the algorithm designer to achieve good control over convergence rate. The actual implementation has a multimodel structure but uses standard linear quadratic regulator methods for a causal formulation (in the iterative learning sense) of what is originally a non-causal algorithm. The results are illustrated by simulations.
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Citations
Proportional plus integral control and disturbance rejection for differential linear repetitive processes
Bartlomiej Sulikowski,Krzysztof Galkowski,Eric Rogers,David H. Owens +3 more
- 08 Jun 2005
TL;DR: In this article, the role of proportional plus integral action in the differential case of repetitive processes has been investigated and a control theory and associated design algorithms for the subclasses of so-called differential and discrete linear repetitive processes which arise in applications such as iterative learning control is presented.
A Class of PType Iterative Learning Control Schemes for DiscreteTime Systems with Multiple Time Delays
Hansheng Wu,K. Kawabata,H. Kawabata +2 more
- 01 Dec 2006
TL;DR: In this article, the problem of iterative learning control for linear discrete-time systems with multiple time delays is considered, where the initial condition for discrete time-delay systems is unknown at each iteration.
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A volterra operator approach to the stability analysis of a class of 2D linear systems
M. Dymkov,I. V. Gaishun,Krzysztof Galkowski,Eric Rogers,David H. Owens +4 more
- 01 Sep 2001
TL;DR: This paper first presents the necessary properties of a Volterra operator representation for the very important sub-class of so-called discrete linear repetitive processes and then uses them to develop a characterization of stability in this setting.
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Robustness of reinforced gradient-type iterative learning control for batch processes with Gaussian noise
Xuan Yang,Xiaoe Ruan +1 more
TL;DR: A reinforced gradient-type iterative learning control profile is proposed by making use of system matrices and a proper learning step to improve the tracking performance of batch processes disturbed by external Gaussian white noise.
3
Lyapunov stability theory for linear repetitive processes — The 2D equation approach
S E Benton,Eric Rogers,David H. Owens +2 more
- 01 Aug 1999
TL;DR: It is shown that the 2D Lyapunov equation gives, in general, a characterization of stability which is sufficient but not necessary and how this equation can be used to characterize stability margins and robustness to uncertainty in the model description - very important topics for which few results are currently available.
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