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Christophe Prieur

Researcher at University of Grenoble

Publications -  381
Citations -  7005

Christophe Prieur is an academic researcher from University of Grenoble. The author has contributed to research in topics: Exponential stability & Lyapunov function. The author has an hindex of 40, co-authored 348 publications receiving 5908 citations. Previous affiliations of Christophe Prieur include Laboratory for Analysis and Architecture of Systems & University of Paris-Sud.

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Well-Posedness and Output Regulation for Implicit Time-Varying Evolution Variational Inequalities

TL;DR: In this paper, a class of evolution variational inequalities (EVIs), which comprises ODEs coupled with VIs associated with time-varying set-valued mappings, is proposed.
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Feedback Stabilization of a Class of Diagonal Infinite-Dimensional Systems with Delay Boundary Control

TL;DR: This article shows via the selection of an adequate Lyapunov function that: 1) the finite-dimensional delay controller successfully stabilizes the original IDS and 2) the closed-loop system is exponentially input-to-state stable (ISS) with respect to distributed disturbances.
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Observer Design for Unilaterally Constrained Lagrangian Systems: A Passivity-Based Approach

TL;DR: This paper addresses the problem of state estimation in nonlinear Lagrangian dynamical systems with frictionless unilateral constraints using the position measurement as output by proposing a class of estimators, which are shown to generate asymptotically converging state estimates.
Proceedings Article

Simultaneous H infinity vibration control of fluid/plate system via reduced-order controller

TL;DR: This study focuses on an experimental device composed of an aluminum rectangular plate equipped with piezoelectric patches at the clamped end and with a cylindrical tip-tank, more or less filled with liquid at the opposite free end, for the active reduction of structural vibrations of a plane wing induced by the sloshing of large masses of fuel inside partly full tank.
Proceedings ArticleDOI

Stability analysis of a singularly perturbed coupled ODE-PDE system

TL;DR: This paper is concerned with a coupled ODE-PDE system with two time scales modeled by a perturbation parameter and shows that the stability of the full system is guaranteed by the Stability of the reduced and the boundary-layer subsystems.