Turing degrees of multidimensional SFTs
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Publication:393140
DOI10.1016/j.tcs.2012.08.027zbMath1417.03241arXiv1108.1012OpenAlexW2025295595MaRDI QIDQ393140
Emmanuel Jeandel, Pascal Vanier
Publication date: 16 January 2014
Published in: Theoretical Computer Science (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1108.1012
Symbolic dynamics (37B10) Tilings in (2) dimensions (aspects of discrete geometry) (52C20) Other Turing degree structures (03D28)
Related Items (11)
Factor maps and embeddings for random \(\mathbb{Z}^d\) shifts of finite type ⋮ Computability in Symbolic Dynamics ⋮ Cototal enumeration degrees and their applications to effective mathematics ⋮ Turing degree spectra of minimal subshifts ⋮ Computability of topological pressure on compact shift spaces beyond finite type* ⋮ Quasiperiodicity and Non-computability in Tilings ⋮ The relationship between word complexity and computational complexity in subshifts ⋮ Computability of countable subshifts in one dimension ⋮ The expressiveness of quasiperiodic and minimal shifts of finite type ⋮ Quantified block gluing for multidimensional subshifts of finite type: aperiodicity and entropy ⋮ On the Expressive Power of Quasiperiodic SFT.
Cites Work
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- Computability of countable subshifts in one dimension
- Mass problems associated with effectively closed sets
- Effectively closed sets and enumerations
- An aperiodic set of 13 Wang tiles
- A small aperiodic set of Wang tiles
- Tilings and quasiperiodicity.
- Undecidability and nonperiodicity for tilings of the plane
- Degrees of members of \(\Pi_ 1^ 0\) classes
- Complex tilings
- Computable symbolic dynamics
- Nonrecursive tilings of the plane. I
- Nonrecursive tilings of the plane. II
- An Introduction to Symbolic Dynamics and Coding
- Effective Symbolic Dynamics
- The undecidability of the domino problem
- ∏ 0 1 Classes and Degrees of Theories
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