A quantitative approach to syndetic transitivity and topological ergodicity
DOI10.22436/JNSA.010.09.10zbMath1412.37014OpenAlexW2752385849MaRDI QIDQ4632693
Risong Li, Hongqing Wang, Haihua Liang, Yu Zhao, Ru Jiang, Tianxiu Lu
Publication date: 30 April 2019
Published in: The Journal of Nonlinear Sciences and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.22436/jnsa.010.09.10
sensitivityFurstenberg familiescofinitely sensitiveergodically sensitivemulti-sensitivesyndetically sensitive
Generic properties, structural stability of dynamical systems (37C20) Approximate trajectories (pseudotrajectories, shadowing, etc.) in smooth dynamics (37C50) Symbolic dynamics (37B10)
Cites Work
- A note on shadowing with chain transitivity
- Kato's chaos in duopoly games
- Weighted backward shift operators with invariant distributionally scrambled subsets
- A quantitative approach to transitivity and mixing
- A note on the three versions of distributional chaos
- The chain properties and average shadowing property of iterated function systems
- Stronger forms of sensitivity for measure-preserving maps and semiflows on probability spaces
- The large deviations theorem and ergodic sensitivity
- A note on stronger forms of sensitivity for dynamical systems
- A note on decay of correlation implies chaos in the sense of Devaney
- Sensitivity and transitivity of fuzzified dynamical systems
- \(\mathcal{F}\)-sensitivity and multi-sensitivity of hyperspatial dynamical systems
- Chaos in a topologically transitive system
- On the Iteration Properties of Large Deviations Theorem
- A note on chaos and the shadowing property
- Chaos of Transformations Induced Onto the Space of Probability Measures
- On various definitions of shadowing with average error in tracing
- On the Large Deviations Theorem of Weaker Types
- Topological Entropy
- A Remark on Topological Sequence Entropy
- Stronger forms of sensitivity for dynamical systems
- Attractors for parabolic problems in weighted spaces
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