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Wilfrid Perruquetti
Researcher at Lille University of Science and Technology
Publications - 23
Citations - 1545
Wilfrid Perruquetti is an academic researcher from Lille University of Science and Technology. The author has contributed to research in topics: Lyapunov function & Sliding mode control. The author has an hindex of 10, co-authored 23 publications receiving 1405 citations. Previous affiliations of Wilfrid Perruquetti include French Institute for Research in Computer Science and Automation & École centrale de Lille.
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Book
Sliding Mode Control in Engineering
TL;DR: An overview of classical sliding mode control differential inclusions and sliding modeControl high-order sliding modes sliding mode observers dynamic sliding mode Control and output feedback sliding modes, passivity, andflatness stability and stabilization discretization issues.
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Lyapunov analysis of sliding motions: Application to bounded control
TL;DR: In this article, the problem of Lyapunov analysis of sliding motions was studied and the results of the analysis were applied to the design of a realistic bounded control of a sliding motion.
Journal ArticleDOI
A Third-Order Sliding-Mode Controller for a Stepper Motor
TL;DR: This paper deals with the robust control problem of a stepper motor subject to parameter uncertainties and load torque perturbation with a developed algorithm based on third-order sliding-mode control such that a desired angular motor position is accurately tracked.
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Conditions for Fixed-Time Stability and Stabilization of Continuous Autonomous Systems
TL;DR: This work presents Lyapunov analysis conditions for fixed-time stability, a property where all the system's trajectories converge exactly to zero in a finite amount of time that is independent of the system"s initial condition.
Proceedings ArticleDOI
Higher Order Sliding Mode Control of wheeled mobile robots in the presence of sliding effects
TL;DR: In this article, a trajectory tracking problem for a wheeled mobile robot (WMR) considering the presence of sliding effects that violate the nonholonomic constraints is addressed, and a solution based on a second order sliding mode control is proposed to ensure the asymptotic convergence of the unicycle about the reference trajectory.