We study how some dynamical properties on a homeomorphism of the annulus affects its rotation set. We also introduce a topological invariant, designated rotational entropy, that basically measures the rotational complexity of an annulus mapping. © 1991 by Pacific Journal of Mathematics
ABSTRACT. We consider the concepts of rotation number and rotation vector for area preserving diffeo...
We apply the dynamical method to obtain structural results concerning certain classes of one-dimensi...
In this thesis we study topological entropy as an invariant of topological dynamical systems. The fi...
We study how the rotation interval of a point affects the rotation set of its ω-limit set. Similarit...
We show that if a homeomorphism f of the torus, isotopic to the identity, has three or more periodic...
In this thesis we consider the dynamics of a class of endomorphisms of the circle, we denote this cl...
One of the main dynamical invariants related to a surface homeomorphism isotopic to identity is its ...
Consider a homeomorphism h of the closed annulusS^1*[0,1], isotopic to the identity, such that thero...
Consider a homeomorphism h of the closed annulusS^1*[0,1], isotopic to the identity, such that thero...
This paper is about typical (uniform topology dense Gg) properties of homeomorphisms of the torus or...
L’un des principaux invariants dynamiques associés à un homéomorphisme de surface isotope à l’identi...
This paper is about typical (uniform topology dense Gg) properties of homeomorphisms of the torus or...
Let f be a homeomorphism of (Formula presented.), the closed annulus, isotopic to the identity and l...
We study quasiperiodically forced circle endomorphisms, homotopic to the identity, and show that und...
We study quasiperiodically forced circle endomorphisms, homotopic to the identity, and show that und...
ABSTRACT. We consider the concepts of rotation number and rotation vector for area preserving diffeo...
We apply the dynamical method to obtain structural results concerning certain classes of one-dimensi...
In this thesis we study topological entropy as an invariant of topological dynamical systems. The fi...
We study how the rotation interval of a point affects the rotation set of its ω-limit set. Similarit...
We show that if a homeomorphism f of the torus, isotopic to the identity, has three or more periodic...
In this thesis we consider the dynamics of a class of endomorphisms of the circle, we denote this cl...
One of the main dynamical invariants related to a surface homeomorphism isotopic to identity is its ...
Consider a homeomorphism h of the closed annulusS^1*[0,1], isotopic to the identity, such that thero...
Consider a homeomorphism h of the closed annulusS^1*[0,1], isotopic to the identity, such that thero...
This paper is about typical (uniform topology dense Gg) properties of homeomorphisms of the torus or...
L’un des principaux invariants dynamiques associés à un homéomorphisme de surface isotope à l’identi...
This paper is about typical (uniform topology dense Gg) properties of homeomorphisms of the torus or...
Let f be a homeomorphism of (Formula presented.), the closed annulus, isotopic to the identity and l...
We study quasiperiodically forced circle endomorphisms, homotopic to the identity, and show that und...
We study quasiperiodically forced circle endomorphisms, homotopic to the identity, and show that und...
ABSTRACT. We consider the concepts of rotation number and rotation vector for area preserving diffeo...
We apply the dynamical method to obtain structural results concerning certain classes of one-dimensi...
In this thesis we study topological entropy as an invariant of topological dynamical systems. The fi...
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