The objective in these notes is to present an approach to dynamical systems in infinite dimensions. It does not seem reasonable to make a comparison of all of the orbits of the dynamics of two systems on non locally compact infinite dimensional spaces. Therefore, we choose to compare them on the set of globally defined bounded solutions. Fundamental problems are posed and several important results are stated when this set is compact. We then give results on the dynamical system which will ensure that this set is compact. Many applications are give to partial differential equations of parabolic and hyperbolic type as well as functional differential equations
Não disponívelThis work is devoted to the study of Dynamical Systems defined by Autonomous Retarded ...
A new definition of the stability of ordinary differential equations is proposed as an alternative t...
Altres ajuts: acord transformatiu CRUE-CSICIn this paper, we solve the Cauchy problem for a hyperbol...
The objective in these notes is to present an approach to dynamical systems in infinite dimensions. ...
AbstractOne of the long term objectives of the dynamical systems approach to PDE's is to reduce them...
This dissertation is a contribution to the the study of the longtime dynamics of evolutionary equati...
This dissertation is a contribution to the study of longtime dynamics of evolutionary equations in u...
This dissertation is a contribution to the study of longtime dynamics of evolutionary equations in u...
We study the stability of attractors under non-autonomous perturbations that are uniformly small in ...
AbstractLet F be a general dynamical system defined on a complete locally compact metric space X. We...
We study the stability of attractors under non-autonomous perturbations that are uniformly small in ...
AbstractIt is known that if T: X → X is completely continuous or if there exists an n0 > 0 such that...
Não disponívelThis work is devoted to the study of Dynamical Systems defined by Autonomous Retarded ...
In this paper we determine the exact structure of the pullback attractors in non-autonomous problems...
AbstractIt is known that if T: X → X is completely continuous or if there exists an n0 > 0 such that...
Não disponívelThis work is devoted to the study of Dynamical Systems defined by Autonomous Retarded ...
A new definition of the stability of ordinary differential equations is proposed as an alternative t...
Altres ajuts: acord transformatiu CRUE-CSICIn this paper, we solve the Cauchy problem for a hyperbol...
The objective in these notes is to present an approach to dynamical systems in infinite dimensions. ...
AbstractOne of the long term objectives of the dynamical systems approach to PDE's is to reduce them...
This dissertation is a contribution to the the study of the longtime dynamics of evolutionary equati...
This dissertation is a contribution to the study of longtime dynamics of evolutionary equations in u...
This dissertation is a contribution to the study of longtime dynamics of evolutionary equations in u...
We study the stability of attractors under non-autonomous perturbations that are uniformly small in ...
AbstractLet F be a general dynamical system defined on a complete locally compact metric space X. We...
We study the stability of attractors under non-autonomous perturbations that are uniformly small in ...
AbstractIt is known that if T: X → X is completely continuous or if there exists an n0 > 0 such that...
Não disponívelThis work is devoted to the study of Dynamical Systems defined by Autonomous Retarded ...
In this paper we determine the exact structure of the pullback attractors in non-autonomous problems...
AbstractIt is known that if T: X → X is completely continuous or if there exists an n0 > 0 such that...
Não disponívelThis work is devoted to the study of Dynamical Systems defined by Autonomous Retarded ...
A new definition of the stability of ordinary differential equations is proposed as an alternative t...
Altres ajuts: acord transformatiu CRUE-CSICIn this paper, we solve the Cauchy problem for a hyperbol...