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

collaborators

Showing 2021Show all

4 papers · 1 filter

math.GT2021

Quasimorphisms on nonorientable surface diffeomorphism groups

Mitsuaki Kimura, Erika Kuno

Bowden, Hensel, and Webb constructed infinitely many quasimorphisms on the diffeomorphism groups of orientable surfaces. In this paper, we extend their result to nonorientable surf…

math.GT2021

Uniform hyperbolicity of nonseparating curve graphs of nonorientable surfaces

Erika Kuno

Let $N$ be a connected finite type nonorientable surface with or without boundary components and punctures. We prove that the graph of nonseparating curves of $N$ is connected and…

math.GT2021

Right-angled Artin groups and curve graphs of nonorientable surfaces

Takuya Katayama, Erika Kuno

Let $N$ be a closed nonorientable surface with or without marked points. In this paper we prove that, for every finite full subgraph $Γ$ of $C^{two} (N)$ , the rig…

math.GT2021★ 1 cited

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

Takuya Katayama, Erika Kuno

Let $N$ be a connected nonorientable surface with or without boundary and punctures, and $j : S \to N$ be the orientation double covering. It has previously been proved…