DocumentCode
188967
Title
Fault tolerant control allocation for fractional-order systems
Author
Pettinari, S. ; Corradini, M.L.
Author_Institution
Scuola di Sci. e Tecnol., Univ. di Camerino, Camerino, Italy
fYear
2014
fDate
24-27 June 2014
Firstpage
1969
Lastpage
1974
Abstract
In this paper a new fault tolerant control strategy for commensurate Fractional Order time invariant systems is proposed, where only measured system outputs are supposed to be available. The output-feedback Fault Tolerant Control/Control Allocation procedure introduced by Edwards et al. [18] is extended to commensurate Fractional-Order uncertain systems. Both the parametric uncertainty of the system matrix and an extra disturbance term are considered. The policy ensures closed-loop stability throughout the entire closed-loop response of the system even in the presence of actuator reduction in the effectiveness. This is accomplished by incorporating ideas of Fractional Sliding Mode Control, Unknown Input Observers and a fixed Control Allocation method. A convex representation of the problem is created in order to get the controller and observer gains.
Keywords
actuators; closed loop systems; fault tolerant control; feedback; matrix algebra; observers; stability; uncertain systems; variable structure systems; actuator reduction; closed-loop response; closed-loop stability; controller gain; convex representation; disturbance term; fractional order time invariant system commensuration; fractional sliding mode control; fractional-order uncertain system commensuration; observer gain; output-feedback fault tolerant control/control allocation procedure; parametric uncertainty; system matrix; unknown input observers; Actuators; Fault tolerance; Fault tolerant systems; Observers; Resource management; Stability analysis; Uncertainty; Control Allocation; Fault Tolerant Control; Fractional Order Sliding Mode; Fractional Order Systems;
fLanguage
English
Publisher
ieee
Conference_Titel
Control Conference (ECC), 2014 European
Conference_Location
Strasbourg
Print_ISBN
978-3-9524269-1-3
Type
conf
DOI
10.1109/ECC.2014.6862285
Filename
6862285
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