Abstract. We define continuous and inverse shadowing for flows and prove some properties. In particular, we will prove that an expansive flow with-out fixed points on a compact metric space which is a shadowing is also a continuous shadowing and hence an inverse shadowing (on a compact manifold without boundary). 1. Introduction. I
We prove that chaotic flows (i.e. flows that satisfy the shadowing property and have a dense subset ...
The aim of this paper is to introduce the notion of the fitting shadowing property (FSP) for a conti...
We introduce a new hyperbolicity condition for set-valued dynamical systems and show that this condi...
We prove that shadowing (the pseudo-orbit tracing property), pe- riodic shadowing (tracing periodic...
We prove that shadowing (the pseudo-orbit tracing property), periodic shadowing (tracing periodic ps...
A shadowable point for a flow is a point where the shadowing lemma holds for pseudo-orbits passing t...
In this paper, we study relations between shadowing and inverse shadowing for homeomorphisms of a co...
We consider the problem of shadowing for differential equations with grow-up. We introduce so-called...
We prove that the geodesic flow on closed surfaces displays a hyperbolic set if the shadowing proper...
By the Shadowing Lemma we can shadow any sufficient accurate pseudo-trajectory of a hyperbolic syste...
We obtain several results on shadowing and inverse shadowing for set-valued dynamical systems that ...
We consider a hyperbolic ergodic measure of a C-1 flow on a compact manifold. Under the hypothesis t...
AbstractLet f be a continuous map of a compact metric space. Assuming shadowing for f we relate the ...
In this paper, we consider the shadowing and the inverse shadowing properties for Cl endomorphisms. ...
Focusing on the theory of shadowing of approximate trajectories (pseudotrajectories) of dynamical sy...
We prove that chaotic flows (i.e. flows that satisfy the shadowing property and have a dense subset ...
The aim of this paper is to introduce the notion of the fitting shadowing property (FSP) for a conti...
We introduce a new hyperbolicity condition for set-valued dynamical systems and show that this condi...
We prove that shadowing (the pseudo-orbit tracing property), pe- riodic shadowing (tracing periodic...
We prove that shadowing (the pseudo-orbit tracing property), periodic shadowing (tracing periodic ps...
A shadowable point for a flow is a point where the shadowing lemma holds for pseudo-orbits passing t...
In this paper, we study relations between shadowing and inverse shadowing for homeomorphisms of a co...
We consider the problem of shadowing for differential equations with grow-up. We introduce so-called...
We prove that the geodesic flow on closed surfaces displays a hyperbolic set if the shadowing proper...
By the Shadowing Lemma we can shadow any sufficient accurate pseudo-trajectory of a hyperbolic syste...
We obtain several results on shadowing and inverse shadowing for set-valued dynamical systems that ...
We consider a hyperbolic ergodic measure of a C-1 flow on a compact manifold. Under the hypothesis t...
AbstractLet f be a continuous map of a compact metric space. Assuming shadowing for f we relate the ...
In this paper, we consider the shadowing and the inverse shadowing properties for Cl endomorphisms. ...
Focusing on the theory of shadowing of approximate trajectories (pseudotrajectories) of dynamical sy...
We prove that chaotic flows (i.e. flows that satisfy the shadowing property and have a dense subset ...
The aim of this paper is to introduce the notion of the fitting shadowing property (FSP) for a conti...
We introduce a new hyperbolicity condition for set-valued dynamical systems and show that this condi...