Study unbounded -laminations around punctures.
arXiv research
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Wilson lines generate positive Laurent polynomials in decorated triangulations.
Paper translates train track concepts to cluster algebras for pseudo-Anosov mapping classes.
Developed a theory for -skein algebras on surfaces, proving finitely generated property.
We derive generalizations of McShane's identity for higher ranked surface group representations by studying a family of mapping class group invariant functions introduced by Goncharov and Shen which generalize the notion of horocycle lengths. In particular, we obtain McShane-type identities for finite-area cusped conve…
Geometric model of unbounded sl3 laminations with tropical coordinates.
Spaces of positive and tropical points described as Teichmüller and lamination spaces with pinnings.
Natural coordinates for SL3-webs on surfaces are shown to be consistent under triangulation changes.
Study of WKB asymptotics of Stokes matrices and spectral curves, proving rhombus inequalities.