Add to ORKGWe study the polynomial entropy of the wandering part of any invertible dynamical system on a compact metric space. As an application we compute the polynomial entropy of Brouwer homeomorphisms (fixed point free orientation preserving homeomorphisms of the plane), and show in particular that it takes every real value greater or equal to 2
We first recall the formalism of entropy structures introduced by T.Downarowicz. Using this backgrou...
In this paper we study some aspects of thermodynamic formalism, more specifically topological pressu...
Este trabalho trata das medidas de máxima entropia para certos difeomorfismos em nilvariedades. Cons...
We look for metrics on the torus T^2 that minimize the complexity. Since the topological entropy may...
Neste trabalho estudamos o valor mínimo da entropia topológica para uma classe de aplicações isotópi...
The goal of this thesis is to provide a unified framework in which to analyze the dynamics of two se...
Very little is currently known about the dynamics of non-polynomial entire maps in several complex v...
AbstractA proof of a localized version of the proven entropy conjecture for C∞ smooth maps is given....
A classical problem in dynamical systems is to measure the complexity of a map in terms of their orb...
Ergod. th. dynam. syst. (to appear)We study the dynamics of piecewise affine surface homeomorphisms ...
We study topological entropy of compactly supported Hamiltonian diffeomorphisms from a perspective o...
In the theory of surface diffeomorphisms relative to homoclinic and heteroclinic orbits, it is possi...
In this paper we will modify the Milnor–Thurston map, which maps a one dimensional mapping to a piec...
We introduce a new measure of instability of area-preserving twist diffeomorphisms, which generalize...
In this expository paper we describe the unifying approach for many known entropies in Mathematics d...
We first recall the formalism of entropy structures introduced by T.Downarowicz. Using this backgrou...
In this paper we study some aspects of thermodynamic formalism, more specifically topological pressu...
Este trabalho trata das medidas de máxima entropia para certos difeomorfismos em nilvariedades. Cons...
We look for metrics on the torus T^2 that minimize the complexity. Since the topological entropy may...
Neste trabalho estudamos o valor mínimo da entropia topológica para uma classe de aplicações isotópi...
The goal of this thesis is to provide a unified framework in which to analyze the dynamics of two se...
Very little is currently known about the dynamics of non-polynomial entire maps in several complex v...
AbstractA proof of a localized version of the proven entropy conjecture for C∞ smooth maps is given....
A classical problem in dynamical systems is to measure the complexity of a map in terms of their orb...
Ergod. th. dynam. syst. (to appear)We study the dynamics of piecewise affine surface homeomorphisms ...
We study topological entropy of compactly supported Hamiltonian diffeomorphisms from a perspective o...
In the theory of surface diffeomorphisms relative to homoclinic and heteroclinic orbits, it is possi...
In this paper we will modify the Milnor–Thurston map, which maps a one dimensional mapping to a piec...
We introduce a new measure of instability of area-preserving twist diffeomorphisms, which generalize...
In this expository paper we describe the unifying approach for many known entropies in Mathematics d...
We first recall the formalism of entropy structures introduced by T.Downarowicz. Using this backgrou...
In this paper we study some aspects of thermodynamic formalism, more specifically topological pressu...
Este trabalho trata das medidas de máxima entropia para certos difeomorfismos em nilvariedades. Cons...