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20242026
most citedWeak-strong uniqueness and high-friction limit for Euler-Riesz systems

2 citations · 2 across the 5 of their papers we have counts for

collaborators

5 papers

math.AP2026

Conditional hypocoercivity for nonlinear kinetic Fokker--Planck equations

Jose A. Carrillo, Dowan Koo, Sihyun Song

We investigate the long-time behaviour of nonlinear kinetic Fokker--Planck equations with porous medium diffusion in a non-perturbative setting. Under a priori conditional bounds o…

math.AP2026

Hydrodynamic limit from nonlinear Fokker--Planck to barotropic Euler equations

José A. Carrillo, Dowan Koo

The hydrodynamic limit to the barotropic Euler equations, including power-law pressure , for a kinetic nonlinear Fokker--Planck equation with degenerate diffusion is esta…

math.AP2025

Exponential and algebraic decay in Euler--alignment system with nonlocal interaction forces

José A. Carrillo, Young-Pil Choi, Dowan Koo +1

We investigate the large-time behavior of the pressureless Euler system with nonlocal velocity alignment and interaction forces, with the aim of characterizing the asymptotic conve…

math.AP2024★ 2 cited

Weak-strong uniqueness and high-friction limit for Euler-Riesz systems

Nuno J. Alves, José A. Carrillo, Young-Pil Choi

In this work we employ the relative energy method to obtain a weak-strong uniqueness principle for a Euler-Riesz system, as well as to establish its convergence in the high-frictio…

math.AP2024

Sparse identification of nonlocal interaction kernels in nonlinear gradient flow equations via partial inversion

Jose A. Carrillo, Gissell Estrada-Rodriguez, Laszlo Mikolas +1

We address the inverse problem of identifying nonlocal interaction potentials in nonlinear aggregation-diffusion equations from noisy discrete trajectory data. Our approach involve…