Infinite friezes
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Publication:5964269
DOI10.1016/j.ejc.2015.12.015zbMath1331.05057arXiv1504.02695OpenAlexW2912146796MaRDI QIDQ5964269
Karin Baur, Manuela Tschabold, Mark James Parsons
Publication date: 29 February 2016
Published in: European Journal of Combinatorics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1504.02695
Hyperbolic and elliptic geometries (general) and generalizations (51M10) Combinatorial aspects of tessellation and tiling problems (05B45) Congruence and orthogonality in metric geometry (51F20)
Related Items (14)
All \(\operatorname{SL}_{2}\)-tilings come from infinite triangulations ⋮ Classifying 𝑆𝐿₂-tilings ⋮ Frieze patterns of integers ⋮ Friezes satisfying higher \(\mathrm{SL}_k\)-determinants ⋮ A note on friezes of type \(\varLambda_p\) ⋮ Corrigendum to: ``Infinite friezes. ⋮ Quantum continuants, quantum rotundus and triangulations of annuli ⋮ On subsequences of quiddity cycles and Nichols algebras ⋮ Infinite friezes of cluster algebras from surfaces ⋮ Unnamed Item ⋮ Symplectic frieze patterns ⋮ Partitions of unity in \(\mathrm{SL}(2,\mathbb Z)\), negative continued fractions, and dissections of polygons ⋮ Cluster algebraic interpretation of infinite friezes ⋮ \( \tilde{A}\) and \(\tilde{D}\) type cluster algebras: triangulated surfaces and friezes
Cites Work
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- All \(\operatorname{SL}_{2}\)-tilings come from infinite triangulations
- Cluster algebras as Hall algebras of quiver representations.
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- Triangulated polygons and frieze patterns
- Triangulated polygons and frieze patterns
- A Caldero–Chapoton map for infinite clusters
- Continuous Frobenius Categories
- Frieze patterns
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