When Frieze Patterns Meet Y-Systems: Y-Frieze Patterns
Author:
Funder
Research Grants Council, University Grants Committee
Publisher
Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1007/s00283-024-10361-2.pdf
Reference21 articles.
1. I. Assem, C. Reutenauer, and D. Smith. Friezes. Adv. Math. 225:6 (2010), 3134–3165.
2. K. Baur. Frieze patterns of integers. Mathematical Intelligencer 43:2 (2021), 47–54.
3. K. Baur, E. Faber, S. Gratz, K. Serhiyenko, and G. Todorov. Conway–Coxeter friezes and mutation: a survey. In Advances in the Mathematical Sciences, pp. 47–68. Springer, 2018.
4. J. H. Conway and H. S. M. Coxeter. Triangulated polygons and frieze patterns. Math. Gaz. 57:400 (1973), 87–94.
5. P. Caldero and F. Chapoton. Cluster algebras as Hall algebras of quiver representations. Comment. Math. Helv. 81:3 (2006), 595–616.
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