Christophe Prieur mostly deals with Control theory, Lyapunov function, Exponential stability, Boundary and Nonlinear system. His study in State extends to Control theory with its themes. His biological study deals with issues like Partial differential equation, which deal with fields such as Lyapunov equation and Law.
The study incorporates disciplines such as Controllability, Robust control and Control-Lyapunov function in addition to Exponential stability. Christophe Prieur interconnects Flow, Open-channel flow, Mathematical analysis, Boundary value problem and Applied mathematics in the investigation of issues within Boundary. His biological study focuses on Nonlinear control.
His primary scientific interests are in Control theory, Exponential stability, Lyapunov function, Nonlinear system and Mathematical analysis. As part of his studies on Control theory, Christophe Prieur often connects relevant areas like Boundary. His Exponential stability study combines topics from a wide range of disciplines, such as Linear system, Hyperbolic systems, Bounded function, Wave equation and Hybrid system.
The Lyapunov function study combines topics in areas such as Partial differential equation and Applied mathematics. His studies deal with areas such as Control engineering, Stability and Observer as well as Nonlinear system. His work on Boundary value problem and Differential equation as part of general Mathematical analysis research is frequently linked to Perturbation, bridging the gap between disciplines.
Boundary, Applied mathematics, Exponential stability, Control theory and Lyapunov function are his primary areas of study. His Boundary research incorporates themes from Matrix, Control theory, PID controller and Constant. Nonlinear system covers Christophe Prieur research in Exponential stability.
His research integrates issues of Structure and Linear system in his study of Nonlinear system. Christophe Prieur combines subjects such as Upper and lower bounds, Reaction–diffusion system and Inertial frame of reference with his study of Control theory. His research on Lyapunov function often connects related areas such as Partial differential equation.
Christophe Prieur spends much of his time researching Lyapunov function, Boundary, Exponential stability, Applied mathematics and Partial differential equation. The Boundary study combines topics in areas such as Observer, Control theory, Control theory and Reaction–diffusion system. His studies in Control theory integrate themes in fields like Mathematical optimization and Diagonal.
His Exponential stability research is multidisciplinary, incorporating elements of Viscous damping, Law, Ode, Robustness and Backstepping. His study on Applied mathematics also encompasses disciplines like
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Boundary feedback control in networks of open channels
J. De Halleux;C. Prieur;J. M. Coron;B. D'AndréA-Novel.
Stability analysis and stabilization of systems presenting nested saturations
S. Tarbouriech;C. Prieur;J.M.G. da Silva.
conference on decision and control (2004)
Nonlinear Optimal Control via Occupation Measures and LMI-Relaxations
Jean B. Lasserre;Didier Henrion;Christophe Prieur;Emmanuel Trélat.
Siam Journal on Control and Optimization (2008)
Robust stabilization of chained systems via hybrid control
C. Prieur;A. Astolfi.
IEEE Transactions on Automatic Control (2003)
ISS-Lyapunov functions for time-varying hyperbolic systems of balance laws
Christophe Prieur;Frédéric Mazenc.
Mathematics of Control, Signals, and Systems (2012)
Robust boundary control of systems of conservation laws
Christophe Prieur;Joseph J. Winkin;Georges Bastin.
Mathematics of Control, Signals, and Systems (2008)
Boundary Control of Open Channels With Numerical and Experimental Validations
V. Dos Santos;C. Prieur.
IEEE Transactions on Control Systems and Technology (2008)
Uniting Local and Global Controllers with Robustness to Vanishing Noise
Mathematics of Control, Signals, and Systems (2001)
Squaring transducers: an efficient procedure for deciding functionality and sequentiality
Marie-Pierre Béal;Olivier Carton;Christophe Prieur;Jacques Sakarovitch.
Theoretical Computer Science (2003)
Strict Lyapunov functions for semilinear parabolic partial differential equations
Frédéric Mazenc;Christophe Prieur.
Mathematical Control and Related Fields (2011)
Profile was last updated on December 6th, 2021.
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