Mean dimension and an embedding problem: an example
From MaRDI portal
Publication:2017130
DOI10.1007/s11856-013-0040-9zbMath1301.37011OpenAlexW2064756795MaRDI QIDQ2017130
Elon Lindenstrauss, Masaki Tsukamoto
Publication date: 25 June 2014
Published in: Israel Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11856-013-0040-9
Related Items
Mean dimension and Jaworski-type theorems ⋮ Mean dimension of \({\mathbb{Z}^k}\)-actions ⋮ Mean dimension and a non-embeddable example for amenable group actions ⋮ Mean dimension theory in symbolic dynamics for finitely generated amenable groups ⋮ Variational principles for amenable metric mean dimensions ⋮ Embedding minimal dynamical systems into Hilbert cubes ⋮ Mean dimension and metric mean dimension for non-autonomous dynamical systems ⋮ Embedding theorems for discrete dynamical systems and topological flows ⋮ Finite mean dimension and marker property ⋮ Double variational principle for mean dimensions with sub-additive potentials ⋮ On embeddings of extensions of almost finite actions into cubical shifts ⋮ The Hilbert cube contains a minimal subshift of full mean dimension ⋮ The embedding problem in topological dynamics and Takens’ theorem ⋮ Weighted mean topological dimension ⋮ Embedding topological dynamical systems with periodic points in cubical shifts ⋮ An explicit compact universal space for real flows ⋮ Mean dimension and an embedding theorem for real flows ⋮ Genericity of continuous maps with positive metric mean dimension ⋮ Scaled pressure of continuous flows* ⋮ Minimal subshifts of arbitrary mean topological dimension ⋮ Large dynamics of Yang-Mills theory: mean dimension formula ⋮ Amenable upper mean dimensions ⋮ Weighted upper metric mean dimension for amenable group actions ⋮ Double variational principle for mean dimension ⋮ Sofic mean length ⋮ Upper metric mean dimensions with potential ⋮ Mean topological dimension for random bundle transformations ⋮ Application of signal analysis to the embedding problem of \({\mathbb{Z}}^k\)-actions ⋮ Around the variational principle for metric mean dimension
Cites Work
- Unnamed Item
- Unnamed Item
- Mean dimension, small entropy factors and an embedding theorem
- Mean topological dimension
- Topological invariants of dynamical systems and spaces of holomorphic maps. I.
- Mean topological dimension for actions of discrete amenable groups
- Embedding ℤk-actions in cubical shifts and ℤk-symbolic extensions
- Embedding products of graphs into Euclidean spaces