S. Morier-Genoud

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20032026

most citedCoxeter's frieze patterns at the crossroads of algebra, geometry and combinatorics

45 citations · 146 across the 27 of their papers we have counts for

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Showing 2014 · math.COShow all

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math.CO2014

$S L_{2} (Z)$ -tilings of the torus, Coxeter-Conway friezes and Farey triangulations

Sophie Morier-Genoud, Valentin Ovsienko, Serge Tabachnikov

The notion of $S L_{2}$ -tiling is a generalization of that of classical Coxeter-Conway frieze pattern. We classify doubly antiperiodic $S L_{2}$ -tilings that contain a rectangular domain…

SL2​(Z)-tilings of the torus, Coxeter-Conway friezes and Farey triangulations

$S L_{2} (Z)$ -tilings of the torus, Coxeter-Conway friezes and Farey triangulations