SHARKOVSKII'S THEOREM FOR CONNECTIVITY Gδ-RELATIONS
From MaRDI portal
Publication:3579271
DOI10.1142/S0218127406016136zbMath1192.37060OpenAlexW2063382170MaRDI QIDQ3579271
Piotr Szuca, Pavla Šnyrychová, Jan Andres
Publication date: 6 August 2010
Published in: International Journal of Bifurcation and Chaos (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0218127406016136
periodic orbitsmultivalued mapsconnected graphSharkovskii's theoremdiscontinuous functions\(G_{\delta }\)-relation
Related Items (5)
The generalized entropy in the generalized topological spaces ⋮ The standard Sharkovsky cycle coexistence theorem applies to impulsive differential equations: Some notes and beyond ⋮ Full analogy of Sharkovsky's theorem for lower semicontinuous maps ⋮ Randomization of Sharkovskii-type theorems ⋮ On the sets of fixed points of bounded Baire one functions
Cites Work
- On a multivalued version of the Sharkovskiĭ theorem and its application to differential inclusions. III.
- On a multivalued version of the Sharkovskii theorem and its application to differential inclusions
- On a multivalued version of the Sharkovskii theorem and its application to differential inclusions. II
- Period three plays a negative role in a multivalued version of Sharkovskii's theorem
- Period Three Implies Chaos
- COEXISTENCE OF CYCLES OF A CONTINUOUS MAP OF THE LINE INTO ITSELF
- Sharkovskiĭ's theorem holds for some discontinuous functions
- Period Three Implications for Expansive Maps in RN
- A Sharkovsky Theorem for a Discrete System
- A version of Sharkovskii’s theorem for differential equations
- LOW-DIMENSIONAL COMBINATORIAL DYNAMICS
This page was built for publication: SHARKOVSKII'S THEOREM FOR CONNECTIVITY Gδ-RELATIONS
