most citedLocal Output Feedback Stabilization of a Nonlinear Kuramoto-Sivashinsky equation

3 citations · 7 across the 5 of their papers we have counts for

collaborators

5 papers

math.OC2023

Design of low-dimensional controllers for high-dimensional systems

Mathieu Bajodek, Hugo Lhachemi, Giorgio Valmorbida

This article presents proposals for the design of reduced-order controllers for high-dimensional dynamical systems. The objective is to develop efficient control strategies that en…

math.OC20231 cited

Instability conditions for reaction-diffusion-ODE systems

Mathieu Bajodek, Hugo Lhachemi, Giorgio Valmorbida

This paper analyzes the stability of a reactiondiffusion equation coupled with a finite-dimensional controller through Dirichlet boundary input and Neumann boundary output. Going a…

math.OC20233 cited

Boundary output feedback stabilisation for 2-D and 3-D parabolic equations

Hugo Lhachemi, Ionut Munteanu, Christophe Prieur

The present paper addresses the topic of boundary output feedback stabilization of parabolic-type equations, governed by linear differential operators which can be diagonalized by…

math.OC20213 cited

Local Output Feedback Stabilization of a Nonlinear Kuramoto-Sivashinsky equation

Hugo Lhachemi

This paper is concerned with the local output feedback stabilization of a nonlinear Kuramoto-Sivashinsky equation. The control is located at the boundary of the domain while the me…

math.OC2021

Pitchfork-bifurication-based competitive and collaborative control of an E-bike system

Shaun Sweeney, Hugo Lhachemi, Andrew Mannion +2

This paper is concerned with the design of a human-in-the-loop system for deployment on a smart pedelec (e-bike). From the control-theoretic perspective, the goal is not only to us…