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Existence theory for a kinetic-fluid coupling when small droplets are treated as part of the fluid Benjelloun S. et al [hal-00805104 - version 1] (27/03/2013)

A lightweight three-phase Fluid Catalytic Cracking riser model for real-time simulation and interactive three-dimensional visualization De Vuyst F. et al [hal-00803713 - version 2] (25/03/2013)

Entropy, Duality and Cross Diffusion Desvillettes L. et al [hal-00785379 - version 1] (2013-02-06)

Celebrating Cercignani's conjecture for the Boltzmann equation Desvillettes L. et al Kinetic and related models 4, 1 (2011) 277-294 [hal-00519608 - version 2]

Global existence of solutions for the coupled Vlasov and Navier-Stokes equations Boudin L. et al Differential and integral equations 22, 11-12 (2009) 1247-1271 [hal-00331895 - version 1]

Stability and uniqueness for the spatially homogeneous Boltzmann equation with long-range interactions Desvillettes L. et al Archive for Rational Mechanics and Analysis 193 (2009) 227-253 [hal-00079713 - version 1]

The Mean-Field Limit for Solid Particles in a Navier-Stokes Flow Desvillettes L. et al Journal of Statistical Physics 131, 5 (2008) 941-967 [hal-00134812 - version 1]

On selection dynamics for continuous structured populations Mischler S. et al Communications in Mathematical Sciences 6, 3 (2008) 729--747 [hal-00363138 - version 1]

About Entropy Methods for Reaction-Diffusion Equations Desvillettes L. [hal-00182942 - version 1] (29/10/2007)

Global existence for quadratic systems of reaction-diffusion Desvillettes L. et al advanced nonlinear studies 7, 3 (2007) 491-511 [hal-00364787 - version 1]

Large time behavior of the a priori bounds for the solutions to the spatially homogeneous Boltzmann equations with soft potentials. Desvillettes L. et al Asymptotic Analysis 54, 3-4 (2007) 235-245 [hal-00079949 - version 1]

About $L^p$ estimates for the spatially homogeneous Boltzmann equation Desvillettes L. et al Annales de l'Institut Henri Poincaré Analyse non linéaire 22 (2005) 127-142 [hal-00087260 - version 1]