PDF files of articles are only available for institutions which have paid for the online version upon signing an Institutional User License.

Exhausting curve complexes by finite superrigid sets on nonorientable surfaces

Volume 255 / 2021

Elmas Irmak Fundamenta Mathematicae 255 (2021), 111-138 MSC: Primary 57K20; Secondary 57M60. DOI: 10.4064/fm835-3-2021 Published online: 30 June 2021


Let $N$ be a compact, connected, nonorientable surface of genus $g$ with $n$ boundary components. Let $\mathcal {C}(N)$ be the curve complex of $N$. We prove that if $(g, n) \neq (1,2)$ and $g + n \neq 4$, then there is an exhaustion of $\mathcal {C}(N)$ by a sequence of finite superrigid sets.


  • Elmas IrmakDepartment of Mathematics
    University of Michigan
    Ann Arbor, MI 48109, U.S.A.

Search for IMPAN publications

Query phrase too short. Type at least 4 characters.

Rewrite code from the image

Reload image

Reload image