Homogenization of Transport Equations. - Laurent Dumas; François Golse (SIAM J. Appl. Math., 2000)

Numerical study of a domain decomposition method for a two-scale linear transport equation. - Xu Yang 018; François Golse; Zhongyi Huang; Shi Jin 003 (Networks Heterog. Media, 2006)

Simulation of laser beam propagation with a paraxial model in a tilted frame. - Marie Doumic; Frédéric Duboc; François Golse; Rémi Sentis (J. Comput. Phys., 2009)

Homogenization of the Linear Boltzmann Equation in a Domain with a Periodic Distribution of Holes. - Etienne Bernard; Emanuele Caglioti; François Golse (SIAM J. Math. Anal., 2010)

From the Boltzmann equation to the Euler equations in the presence of boundaries. - François Golse (Comput. Math. Appl., 2013)

Boltzmann-Grad limit. - François Golse (Scholarpedia, 2013)

Quantum optimal transport is cheaper. - Emanuele Caglioti; François Golse; Thierry Paul (CoRR, 2019)

The Random Batch Method for N-Body Quantum Dynamics. - François Golse; Shi Jin; Thierry Paul (CoRR, 2019)

Stratified Radiative Transfer for Multidimensional Fluids. - François Golse; Olivier Pironneau (CoRR, 2021)

Remarks on the Radiative Transfer Equations for Climatology. - Claude Bardos; François Golse; Olivier Pironneau (CoRR, 2021)

Radiative Transfer in a Fluid. - François Golse; Olivier Pironneau (CoRR, 2021)

On the Convergence of Time Splitting Methods for Quantum Dynamics in the Semiclassical Regime. - François Golse; Shi Jin 003; Thierry Paul (Found. Comput. Math., 2021)

Radiative Transfer For Variable 3D Atmospheres. - François Golse; Frédéric Hecht; Olivier Pironneau; Pierre-Henri Tournier; Didier Smets (CoRR, 2022)

Stratified Radiative Transfer in a Fluid and Numerical Applications to Earth Science. - François Golse; Olivier Pironneau (SIAM J. Numer. Anal., 2022)

Radiative transfer for variable three-dimensional atmospheres. - François Golse; Frédéric Hecht; Olivier Pironneau; Didier Smets; Pierre-Henri Tournier (J. Comput. Phys., 2023)

On the approximation of the von-Neumann equation in the semi-classical limit. Part I: Numerical algorithm. - Francis Filbet; François Golse (J. Comput. Phys., 2025)

On the approximation of the von Neumann equation in the semi-classical limit. Part II : numerical analysis. - François Golse; Francis Filbet (CoRR, 2025)