2022
DOI: 10.1109/tfuzz.2021.3065521
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Static Output-Feedback Tracking Control for Positive Polynomial Fuzzy Systems

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Cited by 18 publications
(17 citation statements)
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“…∂x k with the kth component x k of x) induced from the gradient function ∂xP (x)x ∂x in the derivation process will increase the analysis difficulty. In this case, it leads to the fact that the quadratic Lyapunov function is commonly adopted in most of studies especially for complicated control problems, e.g., the output-feedback control design in [15]. Recently, to relax the using of quadratic Lyapunov function during the design, the homogeneous polynomial Lyapunov function (HPLF) has been put forward as an alternative solution [16].…”
Section: ∂P (X)mentioning
confidence: 99%
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“…∂x k with the kth component x k of x) induced from the gradient function ∂xP (x)x ∂x in the derivation process will increase the analysis difficulty. In this case, it leads to the fact that the quadratic Lyapunov function is commonly adopted in most of studies especially for complicated control problems, e.g., the output-feedback control design in [15]. Recently, to relax the using of quadratic Lyapunov function during the design, the homogeneous polynomial Lyapunov function (HPLF) has been put forward as an alternative solution [16].…”
Section: ∂P (X)mentioning
confidence: 99%
“…To the best of authors' knowledge, even the reference tracking problem and robust control problem have been investigated [15], [20], [34], there is no research to address the observer-based reference tracking control design for stochastic polynomial fuzzy system (SPFS) with the influence of external disturbance, measurement noise and system/sensor fault signal. Hence, an observer-based fault-tolerant tracking control strategy should be further investigated for SPFS.…”
Section: ∂P (X)mentioning
confidence: 99%
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“…These systems have the inherent property that their state variables are always positive under non-negative initial conditions [2]. Due to the limitation of the positivity, when positive conditions and stability conditions exist at the same time, the generation of non-convex conditions is inevitable [3], which will make the analysis of positive nonlinear systems more complicated and scarce. Therefore, the study of positive nonlinear systems has both practical value and challenges in theory.…”
Section: Introductionmentioning
confidence: 99%