Yacine CHITOUR
Professor
yacine.chitour@l2s.centralesupelec.fr
L2S, CentraleSupélec
Bât. Breguet B5.01b
3 rue Joliot Curie
91190 Gif-sur-Yvette, France
Hautus-Yamamoto criteria for approximate and exact controllability of linear difference delay equations
On the pole placement of scalar linear delay systems with two delays
On the gap between deterministic and probabilistic Lyapunov exponents for continuous-time linear systems
Lyapunov characterization of uniform exponential stability for nonlinear infinite-dimensional systems
Lp-asymptotic stability of 1D damped wave equations with localized and linear damping
Characterization of linear switched systems admitting a Barabanov norm
On the gap between deterministic and probabilistic joint spectral radii for discrete-time linear systems
Worst Exponential Decay Rate for Degenerate Gradient flows subject to persistent excitation
One-dimensional wave equation with set-valued boundary damping: well-posedness, asymptotic stability, and decay rates
Switching systems with dwell time: computing the maximal Lyapunov exponent
Stability criteria for singularly perturbed linear switching systems
Reproducing Sensory Induced Hallucinations via Neural Fields
Insights into the multiplicity-induced-dominancy for scalar delay-differential equations with two delays
Effects of Roots of Maximal Multiplicity on the Stability of Some Classes of Delay Differential-Algebraic Systems: The Lossless Propagation Case
On the decay rate for degenerate gradient flows subject to persistent excitation
Converse Lyapunov theorems for infinite-dimensional nonlinear switching systems
Stabilization of a perturbed chain of integrators in prescribed time
Stability analysis of a 1D wave equation with a nonmonotone distributed damping
Dynamic Parameters Identification of an Industrial Robot With and Without Payload.
Dynamic Parameters Identification of an Industrial Robot: a constrained nonlinear WLS approach
Controllability of Keplerian Motion with Low-Thrust Control Systems
Stabilization of persistently excited linear systems
Controllability of partial differential equations
Stability Analysis of a Metabolic Model with Sequential Feedback Inhibition
CentraleSupélec,
bât. Bréguet, 3, rue Joliot Curie,
91190 Gif-sur-Yvette
Supporting institutes
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