Author profile: Anguiano Moreno, María
Institutional data
Name | Anguiano Moreno, María |
Department | Análisis Matemático |
Knowledge area | Análisis Matemático |
Professional category | Profesora Titular de Universidad |
Request | |
![]() ![]() ![]() ![]() ![]() ![]() ![]() |
Statistics
-
No. publications
15
-
No. visits
2257
-
No. downloads
2229
Publications |
---|
Article
![]() Newtonian fluid flow in a thin porous medium with non-homogeneous slip boundary conditions
(American Institute of Mathematical Sciences, 2019-06-01)
We consider the Stokes system in a thin porous medium Ωε of thickness ε which is perforated by periodically distributed ... |
Article
![]() Nonlinear Reynolds equations for non-Newtonian thin-film fluid flows over a rough boundary
(Oxford University Press, 2019-01-01)
We consider a non-Newtonian fluid flow in a thin domain with thickness ηε and an oscillating top boundary of period ε. The ... |
Article
![]() Uniform boundedness of the attractor in H2 of a non-autonomous epidemiological system
(Springer, 2018-12-01)
In this paper, we prove the uniform boundedness of the pullback attractor of a non-autonomous SIR (susceptible, infected, ... |
Article
![]() Existence, uniqueness and global behavior of the solutions to some nonlinear vector equations in a finite dimensional Hilbert space
(Elsevier, 2017-09-01)
The initial value problem and global properties of solutions are studied for the vectorequation:(∥u′∥lu′)′ + ∥A1/2u∥β Au + g(u′) = 0 in a finite dimensional Hilbert space under suitable assumptions on g. |
Article
![]() The ε-entropy of some infinite dimensional compact ellipsoids and fractal dimension of attractors
(American Institute of Mathematical Sciences, 2017-09-01)
We prove an estimation of the Kolmogorov ε-entropy in H of the unitary ball in the space V, where H is a Hilbert space and ... |
Article
![]() Asymptotic Behaviour of a Non-Autonomous Lorenz-84 System
(2014-01-01)
The so called Lorenz-84 model has been used in climatological studies, for example by coupling it with a low-dimensional ... |
Article
![]() Regularity Results and Exponential Growth for Pullback Attractors of a Non-Autonomous Reaction-Diffusion Model with Dynamical Boundary Conditions
(Elsevier, 2014-01-01)
In this paper, we prove some regularity results for pullback attractors of a non-autonomous reaction–diffusion model with ... |
Article
![]() Pullback attractors for a non-autonomous integro-differential equation with memory in some unbounded domains
(2013-01-01)
The main aim of this paper is to analyse the asymptotic behaviour of a non-autonomous integrodifferential parabolic equation ... |
PhD Thesis
![]() ![]() Attractors for nonlinear and non-autonomous parabolic PDES in unbounded domains
(2011-09-01)
Este trabajo está dividido en cinco capítulos. En los Capítulos 1 y 3, se trata la parte teórica de los sistemas dinámicos ... |
Article
![]() Pullback Attractors for Non-Autonomous Reaction-Diffusion Equations with Dynamical Boundary Conditions
(Elsevier, 2011-01-01)
In this paper we prove the existence and uniqueness of a weak solution for a non-autonomous reaction–diffusion model with ... |
Article
![]() H2-boundedness of the pullback attractor for a non-nutonomous reaction-diffusion equation
(2010-01-01)
We prove some regularity results for the pullback attractor of a reaction-diffusion model. First we establish a general ... |
Article |
Article
![]() Pullback attractors for reaction-diffusion equations in some unbounded domains with an H-1 -valued non-autonomous forcing term and without uniqueness of solutions
(2010-01-01)
The existence of a pullback attractor for a reaction-diffusion equations in an unbounded domain containing a non-autonomous ... |
Article
![]() Pullback attractor for a non-autonomous reaction-diffusion equation in some unbounded domains
(Sociedad Española de Matemática Aplicada, 2010-01-01)
The existence of a pullback attractor in L2(Ω) for the following nonautonomous reaction-di usion equation ∂u ∂t − △u = ... |
Article
![]() An exponential growth condition in H^2 for the pullback attractor of a non-autonomous reaction-diffusion equation
(2001-01-01)
Some exponential growth results for the pullback attractor of a reaction-diffusion when time goes to ¡1 are proved in this ... |