Pages that link to "Item:Q1190978"
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The following pages link to Space tilings and local isomorphism (Q1190978):
Displaying 50 items.
- On the notions of symmetry and aperiodicity for Delone sets (Q350627) (← links)
- Dynamical properties of almost repetitive Delone sets (Q379730) (← links)
- The tiling \(C^*\)-algebra viewed as a tight inverse semigroup algebra (Q444647) (← links)
- Notes on vertex atlas of Danzer tiling (Q449630) (← links)
- Inductive rotation tilings (Q492227) (← links)
- Fractal spectral triples on Kellendonk's \(C^\ast\)-algebra of a substitution tiling (Q501311) (← links)
- Existence of quasi-periodic triangular buildings (Q537867) (← links)
- Algebraic and model-theoretic properties of tilings (Q596049) (← links)
- Tiling groupoids and Bratteli diagrams (Q625099) (← links)
- Brun expansions of stepped surfaces (Q629192) (← links)
- An application of topological multiple recurrence to tiling (Q733818) (← links)
- Continuity of eigenfunctions of uniquely ergodic dynamical systems and intensity of Bragg peaks (Q842436) (← links)
- Minimal configurations for the Frenkel-Kontorova model on a quasicrystal (Q863125) (← links)
- Nonperiodicity implies unique composition for self-similar translationally finite tilings (Q1275665) (← links)
- Tiling and local rank properties of the Morse sequence (Q1329736) (← links)
- A remark on Schrödinger operators on aperiodic tilings. (Q1593320) (← links)
- Lots of aperiodic sets of tiles (Q1671787) (← links)
- Are there chaotic tilings! (Q1803950) (← links)
- The local theorem for monotypic tilings (Q1883701) (← links)
- Deceptions in quasicrystal growth (Q1894835) (← links)
- On diffraction by aperiodic structures (Q1894852) (← links)
- Space tilings and substitutions (Q1900040) (← links)
- The construction of self-similar tilings (Q1919143) (← links)
- Metrics on tiling spaces, local isomorphism and an application of Brown's lemma (Q1950332) (← links)
- Primitive tilings and coherent frames (Q1980477) (← links)
- Tilings from graph directed iterated function systems (Q2025660) (← links)
- Relating diffraction and spectral data of aperiodic tilings: towards a Bloch theorem (Q2032675) (← links)
- \(K\)-theory of crossed products of tiling \(C^*\)-algebras by rotation groups (Q2258002) (← links)
- On the characterization of expansion maps for self-affine tilings (Q2380781) (← links)
- On a generalization of the selection theorem of Mahler (Q2388621) (← links)
- How model sets can be determined by their two-point and three-point correlations (Q2390965) (← links)
- Extinctions and correlations for uniformly discrete point processes with pure point dynamical spectra (Q2391140) (← links)
- On substitution tilings and Delone sets without finite local complexity (Q2423618) (← links)
- Substitution Delone sets with pure point spectrum are inter-model sets (Q2469963) (← links)
- Dworkin's argument revisited: Point processes, dynamics, diffraction, and correlations (Q2482662) (← links)
- Multidimensional constant-length substitution sequences (Q2566256) (← links)
- Conjugacies for tiling dynamical systems (Q2571118) (← links)
- The properties of a family of tiles with a parameter (Q2642194) (← links)
- Rigidity and mapping class group for abstract tiling spaces (Q2884096) (← links)
- Second-order ergodic theorem for self-similar tiling systems (Q2934244) (← links)
- An example of a non-uniquely ergodic lamination (Q3002597) (← links)
- Symmetry of tilings of the plane (Q4275678) (← links)
- Topological equivalence of tilings (Q4340140) (← links)
- Stationary processes and pure point diffraction (Q4600291) (← links)
- Aperiodic Tilings in Higher Dimensions (Q4874214) (← links)
- Introduction to Hierarchical Tiling Dynamical Systems (Q5141331) (← links)
- S-adic Sequences: A Bridge Between Dynamics, Arithmetic, and Geometry (Q5141332) (← links)
- Self-similar tilings of fractal blow-ups (Q5239178) (← links)
- Self-similarity and spectral theory: on the spectrum of substitutions (Q6112930) (← links)
- Self-similarity and limit spaces of substitution tiling semigroups (Q6619326) (← links)
