Continuous semi-flows with the almost average shadowing property

DOI10.1016/j.chaos.2017.10.005zbMath1380.37022OpenAlexW2765515269MaRDI QIDQ1694521

Ruchi Das, Mukta Garg

Publication date: 2 February 2018

Published in: Chaos, Solitons and Fractals (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.chaos.2017.10.005

zbMATH Keywords

topological transitivityweak mixingstrong ergodicityalmost average shadowing propertycontinuous semi-flows

Mathematics Subject Classification ID

Ergodicity, mixing, rates of mixing (37A25) Dynamical systems involving transformations and group actions with special properties (minimality, distality, proximality, expansivity, etc.) (37B05)

Related Items

Unnamed Item

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• On uniformly recurrent motions of topological semigroup actions
• The asymptotic average-shadowing property and transitivity for flows
• Conservative flows with various types of shadowing
• On various types of shadowing for geometric Lorenz flows
• Various shadowing properties for positively expansive maps
• Some dynamical properties of continuous semi-flows having topological transitivity.
• The dynamical properties of a continuous semiflow and its inverse limit.
• The average-shadowing property and transitivity for continuous flows
• Devaney chaos, Li-Yorke chaos, and multi-dimensional Li-Yorke chaos for topological dynamics
• Shadowing in dynamical systems
• Minimality, distality and equicontinuity for semigroup actions on compact Hausdorff spaces
• The asymptotic average shadowing property and transitivity
• Relations of the almost average shadowing property with ergodicity and proximality
• Varios shadowing properties and their equivalence
• AVERAGE CHAIN TRANSITIVITY AND THE ALMOST AVERAGE SHADOWING PROPERTY
• Flows with the (asymptotic) average shadowing property on three-dimensional closed manifolds
• COMPLEXITY OF CONTINUOUS SEMI-FLOWS AND RELATED DYNAMICAL PROPERTIES
• Metric properties of ε-trajectories of dynamical systems with stochastic behaviour
• Stability Properties of One-Parameter Flows