5 papers
Partial regularity and -norm concentration effects around possible blow-up points for the micropolar fluid equations
Diego Chamorro, David Llerena
The micropolar fluid system is a model based on the Navier-Stokes equations which considers two coupled variables: the velocity field and the microrotation field .…
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…
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…
A crypto-regularity result for the micropolar fluids equations
Diego Chamorro, David Llerena
In the analysis of PDEs, regularity of often measured in terms of Sobolev, H{ö}lder, Besov or Lipschitz spaces, etc. However, sometimes a gain of regularity can also be expressed j…
Interior epsilon-regularity theory for the solutions of the magneto-micropolar equations with a perturbation term
Diego Chamorro, David Llerena
We develop here a particular version of the partial regularity theory for the Magneto-Micropolar equations (MMP) where a perturbation term is added. These equations are used in som…