Erika Kuno

activity

20152025

most citedThe mapping class group of a nonorientable surface is quasi-isometrically embedded in the mapping class group of the orientation double cover

1 citations · 3 across the 11 of their papers we have counts for

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Showing 2015Show all

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math.GT2015★ 1 cited

Right-angled Artin groups on finite subgraphs of disk graphs

Erika Kuno

Koberda proved that if a graph $Γ$ is a full subgraph of a curve graph $C (S)$ of an orientable surface $S$ , then the right-angled Artin group $A (Γ)$ on $Γ$ is a subgroup…

math.GT2015

Uniform hyperbolicity for curve graphs of non-orientable surfaces

Erika Kuno

Hensel-Przytycki-Webb proved that all curve graphs of orientable surfaces are 17-hyperbolic. In this paper, we show that curve graphs of non-orientable surfaces are 17-hyperbolic b…