AbstractIn this work we show that the Wecken theorem for periodic points holds for periodic homeomorphisms on closed surfaces, which therefore completes the periodic point theory in such a special case. Using it we derive the set of homotopy minimal periods for such homeomorphisms. Moreover we show that the results hold for homotopically periodic self-maps of closed surfaces. This let us to re-formulate our results as a statement on properties of elements of finite order in the group of outer automorphisms of the fundamental group of a surface with non-positive Euler characteristic
For a closed orientable surface S, any map f: S→S whose n-th power is homotopic to the identity, is ...
AbstractA natural number m is called the homotopy minimal period of a map f:X→X if every map g homot...
AbstractIn this paper we study recurrent and almost periodic homeomorphisms on the Euclidean space R...
AbstractIn this work we show that the Wecken theorem for periodic points holds for periodic homeomor...
One of the main problems of the theory of dynamical systems is the determination of the existence of...
AbstractBoju Jiang introduced a homotopy invariant NFn(f), for a natural number n, which is a lower ...
Publicació amb motiu de la International Conference on Difference Equations and Applications (July 2...
Publicació amb motiu de la International Conference on Difference Equations and Applications (July 2...
AbstractBoju Jiang introduced a homotopy invariant NFn(f) which is a lower bound for the cardinality...
Abstract. In this work we study homeomorphisms of closed orientable sur-faces homotopic to the ident...
Suppose $f\colon M\to M$ on a compact manifold. Let $m$ be a natural number. One of the most importa...
We study the minimal set of (Lefschetz) periods of the C1 Morse-Smale diffeomorphisms on a non-orien...
AbstractFor each closed hyperbolic (orientable or nonorientable) surface F, we provide a positive in...
Abstract. We study the problem of existence of a periodic point in the boundary of an invariant doma...
The objective of the present work is to present what information on the set of periodic points of a ...
For a closed orientable surface S, any map f: S→S whose n-th power is homotopic to the identity, is ...
AbstractA natural number m is called the homotopy minimal period of a map f:X→X if every map g homot...
AbstractIn this paper we study recurrent and almost periodic homeomorphisms on the Euclidean space R...
AbstractIn this work we show that the Wecken theorem for periodic points holds for periodic homeomor...
One of the main problems of the theory of dynamical systems is the determination of the existence of...
AbstractBoju Jiang introduced a homotopy invariant NFn(f), for a natural number n, which is a lower ...
Publicació amb motiu de la International Conference on Difference Equations and Applications (July 2...
Publicació amb motiu de la International Conference on Difference Equations and Applications (July 2...
AbstractBoju Jiang introduced a homotopy invariant NFn(f) which is a lower bound for the cardinality...
Abstract. In this work we study homeomorphisms of closed orientable sur-faces homotopic to the ident...
Suppose $f\colon M\to M$ on a compact manifold. Let $m$ be a natural number. One of the most importa...
We study the minimal set of (Lefschetz) periods of the C1 Morse-Smale diffeomorphisms on a non-orien...
AbstractFor each closed hyperbolic (orientable or nonorientable) surface F, we provide a positive in...
Abstract. We study the problem of existence of a periodic point in the boundary of an invariant doma...
The objective of the present work is to present what information on the set of periodic points of a ...
For a closed orientable surface S, any map f: S→S whose n-th power is homotopic to the identity, is ...
AbstractA natural number m is called the homotopy minimal period of a map f:X→X if every map g homot...
AbstractIn this paper we study recurrent and almost periodic homeomorphisms on the Euclidean space R...