DocumentCode
634995
Title
Static output feedback adaptive integral sliding control for interconnected nonlinear systems
Author
Larbah, Eshag ; Patton, Ron J.
Author_Institution
Dept. of Eng., Univ. of Hull, Kingston upon Hull, UK
fYear
2013
fDate
23-26 June 2013
Firstpage
1
Lastpage
6
Abstract
The problem of static output feedback decentralization of uncertain inter-connected systems is concerned with the goal of decoupling Lipschitz non-linear systems into individual “decentralized” subsystems, satisfying stability and fault-tolerance objectives. This work proposes a strategy for decentralized control in which each subsystem uses a static output structure invoking an approach to separation principle recovery. The approach is based on Adaptive Integral Sliding Model Control (AISMC) with careful consideration of both matched and unmatched uncertainties arising from inter-connections and disturbances. The proposed design strategy for the static output feedback and uncertainty de-coupling designs involves an LMI procedure to solve a non-convex problem. An example of 3 unstable inter-connected non-linear systems is used to illustrate the power of the approach.
Keywords
adaptive control; concave programming; control system synthesis; decentralised control; feedback; interconnected systems; linear matrix inequalities; nonlinear control systems; AISMC; LMI procedure; Lipschitz nonlinear systems; decentralized control; fault-tolerance objectives; individual decentralized subsystems; nonconvex problem; separation principle recovery; stability objectives; static output feedback adaptive integral sliding control; static output feedback decentralization; static output structure; uncertain interconnected nonlinear systems; Actuators; Adaptive systems; Equations; Interconnected systems; Output feedback; Uncertainty; Decentralized control; Integral sliding mode control;
fLanguage
English
Publisher
ieee
Conference_Titel
Control Conference (ASCC), 2013 9th Asian
Conference_Location
Istanbul
Print_ISBN
978-1-4673-5767-8
Type
conf
DOI
10.1109/ASCC.2013.6606063
Filename
6606063
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