On the neighborhood of an inhomogeneous stable stationary solution of the Vlasov equation—Case of an attractive cosine potential

On algebraic damping close to inhomogeneous Vlasov equilibria in multi-dimensional spaces

(2013) Julien Barré et al.   Journal of Physics A-Mathematical and Theoretical

Spectral and formal stability criteria of spatially inhomogeneous stationary solutions to the Vlasov equation for the Hamiltonian mean-field model

(2013) Shun Ogawa   PHYSICAL REVIEW E

On Landau damping

(2011) Clément Mouhot et al.   ACTA MATHEMATICA

Hitchhikerʼs guide to the fractional Sobolev spaces

(2011) Eleonora Di Nezza et al.   BULLETIN DES SCIENCES MATHEMATIQUES

Small BGK Waves and Nonlinear Landau Damping

(2011) Zhiwu Lin et al.   COMMUNICATIONS IN MATHEMATICAL PHYSICS

Orbital stability of spherical galactic models

(2011) Mohammed Lemou et al.   INVENTIONES MATHEMATICAE

Algebraic damping in the one-dimensional Vlasov equation

(2011) Julien Barré et al.   Journal of Physics A-Mathematical and Theoretical

Landau damping

(2010) C. Mouhot et al.   JOURNAL OF MATHEMATICAL PHYSICS

Large time behavior and asymptotic stability of the 2D Euler and linearized Euler equations

(2010) Freddy Bouchet et al.   PHYSICA D-NONLINEAR PHENOMENA

Numerical resolution of the Vlasov equation for the Hamiltonian Mean-Field model

(2009) Pierre de Buyl   Communications in Nonlinear Science and Numerical Simulation