activity
20102026
most citedReal Interpolation method, Lorentz spaces and refined Sobolev inequalities

13 citations · 43 across the 26 of their papers we have counts for

collaborators

33 papers

math.AP2026

On a pointwise estimate for a weighted rough singular integral operator in stratified Lie groups and applications

Diego Chamorro, Oscar Jarrín

In this article, we present a new pointwise estimate for a weighted rough singular integral operator in the setting of stratified Lie groups. This operator, , is bas…

math.AP2023

Some remarks about the stationary Micropolar fluid equations: existence, regularity and uniqueness

Diego Chamorro, David Llerena, Gastón Vergara-Hermosilla

We consider here the stationary Micropolar fluid equations which are a particular generalization of the usual Navier-Stokes system where the microrotations of the fluid particles m…

math.AP2023

A turbulent study for a damped Navier-Stokes equation: turbulence and problems

Diego Chamorro, Oscar Jarrín

In this article we consider a damped version of the incompressible Navier-Stokes equations in the whole three-dimensional space with a divergence-free and time-independent external…

math.AP2023

A new approach for the regularity of weak solutions of the 3D Boussinesq system

Diego Chamorro, Claudiu Mîndrilă

We address here the problem of regularity for weak solutions of the 3D Boussinesq equation. By introducing the new notion of partial suitable solutions, which imposes some conditio…

math.AP2023

Partial suitable solutions for the micropolar equations and regularity properties

Diego Chamorro, David Llerena

The incompressible Micropolar system is given by two coupled equations: the first equation gives the evolution of the velocity field u while the second equation gives the evolution…

math.AP2022

On an almost sharp Liouville type theorem for fractional Navier-Stokes equations

Diego Chamorro, Bruno Poggi

We investigate existence, Liouville type theorems and regularity results for the 3D stationary and incompressible fractional Navier-Stokes equations: in this setting the usual Lapl…