Period three plays a negative role in a multivalued version of Sharkovskii's theorem

Author:

Andres Jan,Jüttner Libor

Publisher

Elsevier BV

Subject

Applied Mathematics,Analysis

Reference7 articles.

1. J. Andres, J. Fišer, L. Jüttner, On a multivalued version of the Sharkovskii theorem and its application to differential inclusions. Set-Valued Anal., in press.

2. J. Andres, L. Jüttner, K. Pastor, On a multivalued version of the Sharkovskii theorem and its application to differential inclusions II, in preparation.

3. A simple special case of Sharkovskii's theorem;Barton;Amer. Math. Monthly,2000

4. Topological Fixed Point Theory of Multivalued Mappings;Górniewicz,1999

5. Period three implies chaos;Li;Amer. Math. Monthly,1975

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1. Research on Chaos Caused by a Transitive Map Based on Intelligent Materials;Advances in Computer Science, Intelligent System and Environment;2011

2. Full analogy of Sharkovsky's theorem for lower semicontinuous maps;Journal of Mathematical Analysis and Applications;2008-04

3. A multivalued version of Sharkovskiĭ’s theorem holds with at most two exceptions;Journal of Fixed Point Theory and Applications;2007-09

4. SHARKOVSKII'S THEOREM FOR CONNECTIVITY Gδ-RELATIONS;International Journal of Bifurcation and Chaos;2006-08

5. On a Multivalued Version of the Sharkovskii Theorem and Its Application to Differential Inclusions, II;Set-Valued Analysis;2005-03

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