On problems of Topological Dynamics in non-autonomous discrete systems-Reference-Cited by-同舟云学术

On problems of Topological Dynamics in non-autonomous discrete systems

Published:2016-07-01 Issue:2 Volume:1 Page:391-404
ISSN:2444-8656
Container-title:Applied Mathematics and Nonlinear Sciences
language:en
Short-container-title:

Author:

Balibrea Francisco¹

Affiliation:

1. Departamento de Matemáticas, Campus de Espinardo , Universidad de Murcia , 30100 , Murcia , SPAIN

Abstract

Abstract Most of problems in Topological Dynamics in the theory of general autonomous discrete dynamical systems have been addressed in the non-autonomous setting. In this paper we will review some of them, giving references and stating open questions.

Publisher

Walter de Gruyter GmbH

Subject

Applied Mathematics,Engineering (miscellaneous),Modeling and Simulation,General Computer Science

Link

https://www.sciendo.com/pdf/10.21042/AMNS.2016.2.00034

Reference55 articles.

1. R.L. Adler, A.G. Konheim and M.H. McAndrew, (1965), Topological entropy, Transactions of the American Mathematical Society, 114, No 2, 309-319. 10.2307/1994177

2. L. Alsedà, J. Llibre and M.Misiurewicz, (2000), Combinatorial Dynamics and Entropy in Dimension One, World Scientific Publishing Co., River Edge.

3. J.F. Alves, (2009), What we need to find out the periods of a periodic difference equation, Journal of Difference Equations and Applications, 15, No 8-9, 833-847. 10.1080/10236190802357701

4. Z. AlSharawi, J. Angelos, S. Elaydi and L. Rakesh, (2006), An extension of Sharkovsky’s theorem to periodic difference equations, Journal of Mathematical Analysis and Applications, 316, No 1, 128-141. 10.1016/j.jmaa.2005.04.059

5. R. Azizi, Nonautonomous Riccati difference equation with real k–periodic (k ≥ 1) coefficients, submitted to Journal of Difference Equations and Applications.

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