CERMICS, Ecole Nationale des Ponts et Chaussées | L2S, Paris-Saclay University | dagbegnon.loko@enpc.fr
I am currently pursuing a PhD under the joint supervision of Antoine Chaillet (L2S, CentraleSupélec, Paris-Saclay University) and Amaury Hayat (CERMICS, École Nationale des Ponts et Chaussées), since September 2022. My research is focused on control theory, specifically on the stability and stabilization of infinite-dimensional systems, including time-delay systems and partial differential equations (PDEs).
Growth Condition to Ensure Input-to-State Stability of Time-Delay Systems with Point-Wise Dissipation
PhD Student Day, L2S, September 2024
Discussed methods to strengthen stability conditions in time-delay systems.
Building Coercive Lyapunov-Krasovskii Functionals Based on Razumikhin and Halanay Conditions
Ph.D. Students and Postdoc Seminar, L2S, June 2024
Detailed new functional designs using Razumikhin and Halanay methods for stabilizing time-delay systems.
Growth Condition to Ensure Input-to-State Stability of Time-Delay Systems with Point-Wise Dissipation
Congrès National d’Analyse Numérique, May 2024
Focused on new conditions required to maintain input-to-state stability in systems with point-wise dissipation.
Poster: Point-Wise Dissipation Conditions in Input-to-State Stability for Time-Delay Systems
PhD Student Day, L2S, September 2023
Novel Point-Wise Dissipation Conditions in Input-to-State Stability for Time-Delay Systems
Ph.D. Students and Postdoc Seminar, L2S, June 2023
Introduced new point-wise dissipation criteria for analyzing ISS in time-delay systems.
Input-to-State Stability of Time-Delay Systems: Lyapunov-Based Results
Young Researcher Seminar, CERMICS, April 2023
Presented the application of Lyapunov techniques to time-delay systems for ensuring stability. video
Since September 2024
Analysis and Partial Differential Equations, 1st-year undergraduate students
Ongoing teaching assignment focusing on advanced topics in mathematical analysis.
April 2024
Sobolev Spaces and Distribution Theory, Master 1 IMI (4 hours)
Explained Sobolev spaces and distribution theory, with a focus on their use in solving PDEs.
September 2023 – January 2024
Analysis and Partial Differential Equations, 1st-year undergraduate students (15 hours)
Taught a semester-long course on PDEs, focusing on both theoretical analysis and real-world applications.
September 2023 – October 2023
Analysis and Partial Differential Equations, Tutoring and exercise sessions of 1st-year undergraduate students (10 hours)
January 2023
Practical work, Master 1 IMI (3 hours)
Supervised laboratory sessions focused on control system simulations and practical exercises.
December 2022
Analysis and Scientific Calculus (Fourier Transforms), 1st-year undergraduate students (3 hours)
Delivered an introductory course on Fourier Transforms and their applications in scientific computation.
-September 2024: Best Presentation Award of the Automatic team at L2S, PhD Student Day