The study of linear and global properties of linear dynamical systems on vector bundles appeared rather extensive already in the past. The perturbations of the linear dynamics was studied in this paper. The perturbed dynamical system is no longer linear, and the global property was investigated in general, especially the nonuniformly hyperbolic property was concentrated. An appropriate definition for such perturbations was set at first, though it appears somewhat not quite usual, yet has deeper root in standard systems of differential equations in the theory of differential dynamical systems. The general problem is to see which property of the original is persistent when a perturbation takes place. The whole content of the paper was devoted...
We review some basic terminology in dynamical systems with the purpose of bridging some of the comm...
The objective in these notes is to present an approach to dynamical systems in infinite dimensions. ...
This volume contains original research papers on topics central to Dynamical Systems, such as fracti...
In the part 2, theorem 3.1 stutied in part 1([15]) is proved first. The proof is obtained via a way ...
This paper is a continuation of a previous paper by the same author (Acta Scientiarum Naturalium Uni...
This is a graduate text in differentiable dynamical systems. It focuses on structural stability and ...
In this article we describe some qualitative and geometric aspects of nonsmooth dynamical systems th...
The book deals with dynamical systems, generated by linear mappings of finite dimensional spaces and...
In this paper we study the continuity of invariant sets for nonautonomous infinite-dimensional dynam...
In this article we describe some qualitative and geometric aspects of nonsmooth dynamical systems th...
This book provides the first self-contained comprehensive exposition of the theory of dynamical syst...
International audienceThis paper presents a guided tour of some specific problems encountered in the...
The main purpose of developing stability theory is to examine dynamic responses of a system to distu...
The theory of holomorphic dynamical systems is a subject of increasing interest in mathematics, both...
One of the fundamental questions in dynamical systems is the effect that small perturbations of a dy...
We review some basic terminology in dynamical systems with the purpose of bridging some of the comm...
The objective in these notes is to present an approach to dynamical systems in infinite dimensions. ...
This volume contains original research papers on topics central to Dynamical Systems, such as fracti...
In the part 2, theorem 3.1 stutied in part 1([15]) is proved first. The proof is obtained via a way ...
This paper is a continuation of a previous paper by the same author (Acta Scientiarum Naturalium Uni...
This is a graduate text in differentiable dynamical systems. It focuses on structural stability and ...
In this article we describe some qualitative and geometric aspects of nonsmooth dynamical systems th...
The book deals with dynamical systems, generated by linear mappings of finite dimensional spaces and...
In this paper we study the continuity of invariant sets for nonautonomous infinite-dimensional dynam...
In this article we describe some qualitative and geometric aspects of nonsmooth dynamical systems th...
This book provides the first self-contained comprehensive exposition of the theory of dynamical syst...
International audienceThis paper presents a guided tour of some specific problems encountered in the...
The main purpose of developing stability theory is to examine dynamic responses of a system to distu...
The theory of holomorphic dynamical systems is a subject of increasing interest in mathematics, both...
One of the fundamental questions in dynamical systems is the effect that small perturbations of a dy...
We review some basic terminology in dynamical systems with the purpose of bridging some of the comm...
The objective in these notes is to present an approach to dynamical systems in infinite dimensions. ...
This volume contains original research papers on topics central to Dynamical Systems, such as fracti...