
Catherine BONNET
Senior researcher / INRIA
catherine.bonnet@l2s.centralesupelec.fr
L2S, CentraleSupélec
3 rue Joliot Curie
91190 Gif-sur-Yvette, France
Comparing hedgerows and forest margins for their sustainable management
A new tool for the simulation of controllers for retarded delay systems
Stabilization of time-varying continuous-time systems with a small delay in the input
Effet des motifs spatiaux et des proportions de semis dans les associations céréale – légumineuse sur le contrôle des adventices
Implementation of Stabilizing Controllers for Retarded Delay Systems
Yet Another LTI TDS Algorithm (YALTAPy)
Yet Another LTI TDS Algorithm — Online (YALTAPy_Online)
L’association céréale et légumineuse à l’essai
Multiplicity-Induced-Dominancy property for second-order neutral differential equations with application in oscillation damping
A practical cell density stabilization technique through drug infusions: a simple pathfinding approach
YALTAPy and YALTAPy_Online: Python toolboxes for the H∞-stability analysis of classical and fractional systems with commensurate delays
PID Control Design for First-Order Delay Systems via MID Pole Placement: Performance vs. Robustness
Insights on Pole-Placement of Dynamical Systems by PID Control with Guaranteed Delay Robustness
Bézout Identity in Pseudoratoinal Transfer Functions
$L_2$ and BIBO stability of systems with variable delays
Stability and Stabilisation Through Envelopes for Retarded and Neutral Time-Delay Systems
The MID property for a second-order neutral time-delay differential equation
Multiplicity-Induced-Dominancy extended to neutral delay equations: Towards a systematic PID tuning based on Rightmost root assignment
A problematic issue in the Walton-Marshall method for some neutral delay systems
L2 and BIBO-stability of systems with variable delays
Control in dormancy or eradication of cancer stem cells: Mathematical modeling and stability issues
Stability and Robust Stabilisation Through Envelopes for Retarded Time-Delay Systems
Stability Analysis of a Nonlinear System with Infinite Distributed Delays Describing Cell Dynamics
Introducing Cell-Plasticity Mechanisms into a Class of Cell Population Dynamical Systems
Modelling epidemics dynamics due to Aedes mosquitoes : the example of Rio de Janeiro. How to approximate an epidemic attractor and to estimate the infectivity rate.
Modelling epidemics dynamics due to Aedes mosquitoes : the example of Rio de Janeiro. How to approximate an epidemic attractor and to estimate the infectivity rate.
SIR model with time dependent infectivity parameter : approximating the epidemic attractor and the importance of the initial phase.
Stability analysis and robustness results for a nonlinear system with distributed delays describing hematopoiesis
Stabilization of MISO fractional systems with delays
SIR model with time dependent infectivity parameter : approximating the epidemic attractor and the importance of the phase
Stability of the cell dynamics in acute myeloid leukemia
Hinfty-stability analysis of fractional delay systems of neutral type
Coprimeness of Fractional Representations
Stability of a Delay System Coupled to a Differential-Difference System Describing the Coexistence of Ordinary and Mutated Hematopoietic Stem Cells
Analysis of a Nonlinear Delay Differential-Difference Biological Model
Stabilizability of Some Neutral Delay Systems with Chains of Poles Clustering on the Imaginary Axis
Stability of immature cell dynamics in healthy and unhealthy hematopoiesis
Increased cortico-striatal connectivity during motor practice contributes to the consolidation of motor memory in writer's cramp patients
Hinfty-stability analysis of various classes of neutral time-delay systems with chains of poles approching the imaginary axis
H-infinity-stability analysis of various classes of neutral systems with commensurate delays and with chains of poles approaching the imaginary axis
Lyapunov Stability Analysis of a Model Describing Hematopoiesis
Right coprime factorizations for fractional systems with input delays
Stabilizability properties of fractional delay systems of neutral type
Stability analysis of PDE’s modelling cell dynamics in Acute Myeloid Leukemia
A coupled model for healthy and cancer cells dynamics in Acute Myeloid Leukemia
A Discrete-Maturity Interconnected Model of Healthy and Cancer Cell Dynamics in Acute Myeloid Leukemia
A discrete-maturity Interconnected Model of Healthy and Cancer Cell Dynamics in Acute Myeloid Leukemia
Stabilization of fractional neutral systems with one delay and a chain of poles asymptotic to the imaginary axis
Low-Complexity Controllers for Time-Delay Systems
Stabilization of some fractional neutral delay systems which possibly possess an infinite number of unstable poles
CentraleSupélec,
3, rue Joliot Curie,
91190 Gif-sur-Yvette
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