AbstractThis paper treats the global attractivity of uniform steady solutions of reaction-diffusion systems subject to suitable Neumann, Dirichlet, or third type (Robin) boundary conditions. Particular emphasis to the case of nondiagonal matrices of diffusion coefficients is given. Applications to classical problems in ecology and relevant problems in epidemic theory are analyzed
The goal of this work is to study the global existence in time of solutions for some coupled systems...
In this article we construct the invariant regions for m-component reaction-diffusion systems with ...
access article distributed under the Creative Commons Attribution License, which permits unrestricte...
AbstractThis paper treats the global attractivity of uniform steady solutions of reaction-diffusion ...
AbstractWe give a condition which implies that the trivial solution, U ≡ 0, of a class of reaction-d...
The focus of this thesis is to study long term solutions for classes of steady state reaction diffus...
Abstract. The purpose of this paper is the construction of invariant regions in which we establish t...
We prove existence of global attractors for parabolic equations of the form [GRAPHICS] on an arbit...
This paper is concerned with the asymptotic behavior of solutions to reaction-diffusion equations wi...
AbstractIn this paper, we study the asymptotic behavior of solutions for the partly dissipative reac...
We prove the existence of uniform attractors for the non-autonomous reaction diffusion equation $$...
We consider coupled reaction-diffusion models, where some components react and diffuse on the bounda...
AbstractIn this paper, we investigate global stabilization phenomena of certain classical solutions ...
AbstractIn the study of asymptotic behavior of solutions for reaction diffusion systems, an importan...
ABSTRACT. A class of cross diusion parabolic systems given on bounded domains of IRn, with arbitrary...
The goal of this work is to study the global existence in time of solutions for some coupled systems...
In this article we construct the invariant regions for m-component reaction-diffusion systems with ...
access article distributed under the Creative Commons Attribution License, which permits unrestricte...
AbstractThis paper treats the global attractivity of uniform steady solutions of reaction-diffusion ...
AbstractWe give a condition which implies that the trivial solution, U ≡ 0, of a class of reaction-d...
The focus of this thesis is to study long term solutions for classes of steady state reaction diffus...
Abstract. The purpose of this paper is the construction of invariant regions in which we establish t...
We prove existence of global attractors for parabolic equations of the form [GRAPHICS] on an arbit...
This paper is concerned with the asymptotic behavior of solutions to reaction-diffusion equations wi...
AbstractIn this paper, we study the asymptotic behavior of solutions for the partly dissipative reac...
We prove the existence of uniform attractors for the non-autonomous reaction diffusion equation $$...
We consider coupled reaction-diffusion models, where some components react and diffuse on the bounda...
AbstractIn this paper, we investigate global stabilization phenomena of certain classical solutions ...
AbstractIn the study of asymptotic behavior of solutions for reaction diffusion systems, an importan...
ABSTRACT. A class of cross diusion parabolic systems given on bounded domains of IRn, with arbitrary...
The goal of this work is to study the global existence in time of solutions for some coupled systems...
In this article we construct the invariant regions for m-component reaction-diffusion systems with ...
access article distributed under the Creative Commons Attribution License, which permits unrestricte...