Upper metric mean dimensions with potential on subsets
From MaRDI portal
Publication:5151935
DOI10.1088/1361-6544/abcd08zbMath1457.49026OpenAlexW3130470551MaRDI QIDQ5151935
Zhiming Li, Bilel Selmi, Dandan Cheng
Publication date: 17 February 2021
Published in: Nonlinearity (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1088/1361-6544/abcd08
Related Items (2)
Some variational principles for the metric mean dimension of a semigroup action ⋮ Bowen’s equations for upper metric mean dimension with potential
Cites Work
- Unnamed Item
- Mean dimension of \({\mathbb{Z}^k}\)-actions
- Minimal subshifts of arbitrary mean topological dimension
- Ergodic theory, hyperbolic dynamics and dimension theory
- Variational principle for weighted topological pressure
- The thermodynamic formalism for sub-additive potentials
- Measure-theoretic pressure for subadditive potentials
- Topological pressure and the variational principle for noncompact sets
- A remark on the topological entropy of homeomorphisms
- Lyapunov exponents, entropy and periodic orbits for diffeomorphisms
- Mean dimension, small entropy factors and an embedding theorem
- Mean topological dimension
- Topological invariants of dynamical systems and spaces of holomorphic maps. I.
- Double variational principle for mean dimension with potential
- Double variational principle for mean dimension
- Topological dimension and dynamical systems. Translated from the French by the author
- Mean dimension of full shifts
- Embedding topological dynamical systems with periodic points in cubical shifts
- Mean topological dimension for random bundle transformations
- Weighted upper metric mean dimension for amenable group actions
- Foundations of Ergodic Theory
- A Variational Principle for the Pressure of Continuous Transformations
- Statistical Mechanics on a Compact Set with Z p Action Satisfying Expansiveness and Specification
- Expansive multiparameter actions and mean dimension
- A non-additive thermodynamic formalism and applications to dimension theory of hyperbolic dynamical systems
- Nonadditive measure-theoretic pressure and applications to dimensions of an ergodic measure
- Topological Entropy for Noncompact Sets
- From Rate Distortion Theory to Metric Mean Dimension: Variational Principle
This page was built for publication: Upper metric mean dimensions with potential on subsets
