Jose A. Carrillo

Fully Discrete Positivity-Preserving and Energy-Decaying Schemes for Aggregation-Diffusion Equations with a Gradient Flow Structure

Jingwei Hu, Rafael Bailo, Jose A. Carrillo, 2018, 1811.11502.

Convergence of a Fully Discrete and Energy-Dissipating Finite-Volume Scheme for Aggregation-Diffusion Equations pdf

Hideki Murakawa, Markus Schmidtchen, Rafael Bailo, 2020, Mathematical Models and Methods in Applied Sciences.

A particle method for the homogeneous Landau equation pdf

Jingwei Hu, Li Wang, Jeremy Wu, 2019, J. Comput. Phys. X.

Noise-driven bifurcations in a neural field system modelling networks of grid cells

Helge Holden, Susanne Solem, Jose A. Carrillo, 2021 .

Sharp conditions to avoid collisions in singular Cucker-Smale interactions

Young-Pil Choi, Piotr B. Mucha, Jan Peszek, 2016, 1609.03447.

Aggregation-Diffusion Equations: Dynamics, Asymptotics, and Singular Limits

Katy Craig, Jose A. Carrillo, Yao Yao, 2018, Active Particles, Volume 2.

On a mean field optimal control problem

Edgard A. Pimentel, Vardan K. Voskanyan, Jose A. Carrillo, 2019, Nonlinear Analysis.

Equilibrium Solution to the Inelastic Boltzmann Equation Driven by a Particle Bath

Bertrand Lods, Marzia Bisi, Jose A. Carrillo, 2008, 0805.3283.