Sommaire

Exponential stabilization of nonlinear driftless systems with robustness to unmodeled dynamics
Well posedness and control of semilinear wave equations with iterated logarithms
Control of networks of Euler-Bernoulli beams
Approximate controllability and its well-posedness for the semilinear reaction-diffusion equation with internal lumped controls
Input-to-state stability with respect to measurement disturbances for one-dimensional systems
Stabilization of a hybrid system with a nonlinear nonmonotone feedback
Rank-2 distributions satisfying the Goursat condition : all their local models in dimension 7 and 8
Approximation of control problems involving ordinary and impulsive controls
Analytic controllability of the wave equation over a cylinder
Boundary layer tails in periodic homogenization
Méthodes géométriques et analytiques pour étudier l'application exponentielle, la sphère et le front d'onde en géométrie sous-riemannienne dans le cas Martinet
Approximation of viscosity solution by morphological filters
Stability and stabilization of discontinuous systems and nonsmooth Lyapunov functions
Sub-riemannian metrics : minimality of abnormal geodesics versus subanalyticity
Control norms for large control times
A new method to obtain decay rate estimates for dissipative systems
Patchy vector fields and asymptotic stabilization
A functional analysis model for natural images permitting structured compression
Approximate controllability for a linear model of fluid structure interaction
Nonlinear feedback stabilization of a rotating body-beam without damping
Clocks and insensitivity to small measurement errors
Stability results for some nonlinear elliptic equations involving the p-laplacian with critical Sobolev growth
Dynamic stabilization of systems via decoupling techniques
Optimal control of semilinear parabolic equations with state-constraints of bottleneck type
On the phase portrait of the fast filtering algorithms
Profil isopérimétrique, métriques périodiques et formes d'équilibre des cristaux
On some nonlinear partial differential equations involving the “1”-laplacian and critical Sobolev exponent