2016
DOI: 10.1049/iet-cta.2016.0044
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Spacecraft fault‐tolerant control using adaptive non‐singular fast terminal sliding mode

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Cited by 70 publications
(73 citation statements)
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“…Therefore, the issue of actuator saturation has been a hot topic. Most of the existing literature studies deal with saturation constraints by replacing the standard saturation function sat( u ) with sat( u ) = χ ( u ) ⋅ u (see References , and ) or sat( u ) = ϑ + u (see References and ). These two methods simplify the controllers design at the cost of singularity because given that normallimuiχiui0, the unknown constant γ δ in 0 < γ δ ≤ min( χ i ( u i )) ≤ 1 and its estimation trueγ^δ in the controllers probably do not exist, and the saturation approximation error ϑ i → ∞ when u i → ∞.…”
Section: Mathematical Model and Problem Formulationmentioning
confidence: 99%
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“…Therefore, the issue of actuator saturation has been a hot topic. Most of the existing literature studies deal with saturation constraints by replacing the standard saturation function sat( u ) with sat( u ) = χ ( u ) ⋅ u (see References , and ) or sat( u ) = ϑ + u (see References and ). These two methods simplify the controllers design at the cost of singularity because given that normallimuiχiui0, the unknown constant γ δ in 0 < γ δ ≤ min( χ i ( u i )) ≤ 1 and its estimation trueγ^δ in the controllers probably do not exist, and the saturation approximation error ϑ i → ∞ when u i → ∞.…”
Section: Mathematical Model and Problem Formulationmentioning
confidence: 99%
“…The external disturbances vector d , which originates from gravitation, magnetic forces, solar radiation, aerodynamic drags, and so on, is usually unknown. With all these factors considered, the function N (Ω, q ) is nonlinear and uncertain.Remark The prerequisite for dealing with inertial uncertainties and external disturbances in most of the existing achievements is to satisfy some assumptions, for example, the inertial matrix is regarded as known in References , the upper bound of external disturbances is deemed as known in References , the external disturbances and perturbed inertial matrix are assumed to be differentiable in References and , the specific functional relationships between the angular velocity and the lumped unknown nonlinear function should be met as in References , , and so on. We admit that these assumptions have facilitated the controllers design, yet some limitations cannot be ignored, such as the following: (1) the upper bounds of the external disturbances and unknown inertial matrix cannot be easily obtained due to the complexity of the practical spacecraft system, and even if obtained occasionally, they are usually conservative estimates; and (2) some assumptions about specific functional relationships are rigorous because the given expressions are difficult to satisfy or controversial because some variables are treated as constants.…”
Section: Mathematical Model and Problem Formulationmentioning
confidence: 99%
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“…In the work of Xu et al, the FTC approach based on terminal sliding‐mode method was presented for finite‐time attitude stabilization of satellite, which also resolved the potential singularity problem of traditional terminal SMC designs. Han et al proposed an adaptive nonsingular terminal slid ing mode fault‐tolerant controller for the spacecraft with actuator faults, external disturbances, and model uncertainties, which was able to ensure the finite‐time convergence. The SMC introduced above contains two phases: the reaching phase and sliding phase, while the conventional SMC can only be robust on the sliding phase .…”
Section: Introductionmentioning
confidence: 99%
“…In fact, various adaptive schemes have been proposed to design FTC for a number of robotic applications to compensate actuator faults [10,17]. Moreover, with NFTSMC scheme, adaptive control has been proposed for spacecraft attitude tracking in the presence of actuator faults, actuator saturations, disturbances and inertia uncertainties [7].…”
Section: Introductionmentioning
confidence: 99%