Topological bifurcations of minimal invariant sets for set-valued dynamical systems b
In this paper we establish an invariant set bifurcation theory for the nonautonomous dynamical syst...
This book provides an introduction to the topological classification of smooth structurally stable d...
AbstractIn this paper, we introduce a new concept called ‘a pair of coincident invariant measures’ a...
We discuss the dependence of set-valued dynamical systems on parameters. Under mild assumptions whic...
In this paper, we use some properties of invariant sets of dynamical systems~[3] to set up a topolog...
We study families of set-valued dynamical systems and show how minimal invariant sets depend on para...
We propose the construction of a boundary map to analyse and compute the boundary of an invariant se...
We consider dynamical systems defined by a particular class of differentiable functions, as fixed st...
AbstractIt is proved that whenever an isolated compact invariant set (or equilibrium point)Mis unsta...
International audienceWe give a description of the link between topological dynamical systems and th...
Two fundamental problems in the qualitative theory of ordinary differential equations dynamical syst...
<正> In the prosent paper, a topological map φ of R~2onto itself is defined such that Antonie&a...
One of the fundamental questions in dynamical systems is the effect that small perturbations of a dy...
For a continuous map on the unit interval or circle, we define the bifurcation set to be the collect...
Within the subject of topological dynamics, there has been considerable recent interest in systems w...
In this paper we establish an invariant set bifurcation theory for the nonautonomous dynamical syst...
This book provides an introduction to the topological classification of smooth structurally stable d...
AbstractIn this paper, we introduce a new concept called ‘a pair of coincident invariant measures’ a...
We discuss the dependence of set-valued dynamical systems on parameters. Under mild assumptions whic...
In this paper, we use some properties of invariant sets of dynamical systems~[3] to set up a topolog...
We study families of set-valued dynamical systems and show how minimal invariant sets depend on para...
We propose the construction of a boundary map to analyse and compute the boundary of an invariant se...
We consider dynamical systems defined by a particular class of differentiable functions, as fixed st...
AbstractIt is proved that whenever an isolated compact invariant set (or equilibrium point)Mis unsta...
International audienceWe give a description of the link between topological dynamical systems and th...
Two fundamental problems in the qualitative theory of ordinary differential equations dynamical syst...
<正> In the prosent paper, a topological map φ of R~2onto itself is defined such that Antonie&a...
One of the fundamental questions in dynamical systems is the effect that small perturbations of a dy...
For a continuous map on the unit interval or circle, we define the bifurcation set to be the collect...
Within the subject of topological dynamics, there has been considerable recent interest in systems w...
In this paper we establish an invariant set bifurcation theory for the nonautonomous dynamical syst...
This book provides an introduction to the topological classification of smooth structurally stable d...
AbstractIn this paper, we introduce a new concept called ‘a pair of coincident invariant measures’ a...