2 citations · 2 across the 2 of their papers we have counts for
3 papers
math.CO2026
Triangulated polygons and Y-frieze patterns
Hin Chung Henry Tsang, Jon Wilson
In the spirit of Conway and Coxeter, we classify all -frieze patterns of type . In particular, we settle a conjecture made by de Saint Germain that all such $\math…
math.CO2019★ 2 cited
Positivity for quasi-cluster algebras
Jon Wilson
We generalise the expansion formulae of Musiker, Schiffler and Williams, obtained for cluster algebras from orientable surfaces, to a larger class of coefficients which we call pri…
math.CO2018
Laurent phenomenon algebras arising from surfaces II: Laminated surfaces
Jon Wilson
It was shown by Fock, Goncharov and Fomin, Shapiro, Thurston that some cluster algebras arise from triangulated orientable suraces. Subsequently Dupont and Palesi generalised this…