Yacine CHITOUR
Professor
yacine.chitour@l2s.centralesupelec.fr
L2S, CentraleSupélec
Bât. Breguet B5.01b
3 rue Joliot Curie
91190 Gif-sur-Yvette, France
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
Weak Input to state estimates for 2D damped wave equations with localized and non-linear damping
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
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