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Proceedings of the 10th World Congress on Intelligent Control and Automation 2012
DOI: 10.1109/wcica.2012.6358440
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PID fault tolerant control system design with multi-performance indices constraints

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Cited by 4 publications
(3 citation statements)
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“…Let define the reconfigured model as an augmented model, which includes principally the state vector x ( t ), the state of the tracking error e t ( t ), the state of the estimation error e s ( t ), and the fault estimation error e f ( t ). These errors are described by etfalse(tfalse)=xrfalse(tfalse)xfalse(tfalse).5pt esfalse(tfalse)=xfalse(tfalse)truex^false(tfalse)5pt effalse(tfalse)=ffalse(tfalse)truef^false(tfalse). According to the work of Feng et al, we consider a new state vector x t ( t ), which is defined by xtfalse(tfalse)=0tetfalse(τfalse)dτ such that its dynamic is expressed as follows: truext˙false(tfalse)=etfalse(tfalse). By using the state space representations and and Equation , the expression of e y r ( t ) becomes righteyr(t)left=yr(t)y(t)rightrightleft=Cet(t). Now, taking into account Equations , and , the AFTC law can be rewritten as uffalse(tfalse)=truei=1hρi()θfalse(tfalse)(KPiCetfalse(…”
Section: Tracking Ftcmentioning
confidence: 99%
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“…Let define the reconfigured model as an augmented model, which includes principally the state vector x ( t ), the state of the tracking error e t ( t ), the state of the estimation error e s ( t ), and the fault estimation error e f ( t ). These errors are described by etfalse(tfalse)=xrfalse(tfalse)xfalse(tfalse).5pt esfalse(tfalse)=xfalse(tfalse)truex^false(tfalse)5pt effalse(tfalse)=ffalse(tfalse)truef^false(tfalse). According to the work of Feng et al, we consider a new state vector x t ( t ), which is defined by xtfalse(tfalse)=0tetfalse(τfalse)dτ such that its dynamic is expressed as follows: truext˙false(tfalse)=etfalse(tfalse). By using the state space representations and and Equation , the expression of e y r ( t ) becomes righteyr(t)left=yr(t)y(t)rightrightleft=Cet(t). Now, taking into account Equations , and , the AFTC law can be rewritten as uffalse(tfalse)=truei=1hρi()θfalse(tfalse)(KPiCetfalse(…”
Section: Tracking Ftcmentioning
confidence: 99%
“…Among them, Guo et al have proposed an intelligent‐based FTC scheme with an evolutionary programming based self‐tuning PID fault tolerant controller to solve the fault tolerant tracking control problem for unknown nonlinear multi‐input–multi‐output systems. Feng et al have discussed the problem of PID‐FTC system design for linear systems with state and static output feedback. In the work of Moradi and Fekih, an FTC approach using an adaptive PID sliding‐mode controller is developed for a full scale vehicle dynamic model with an active suspension system in the presence of uncertainties and actuator faults.…”
Section: Introductionmentioning
confidence: 99%
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