Celal Can Bellek

collaborators

4 papers

math.GT2026

Small Sets of Generators for Handlebody Groups

TÃ¼lin AltunÃ¶z, Celal Can Bellek, Emir GÃ¼l +2

The mapping class group of a $3$ -dimensional handlebody of genus $g$ , denoted by $M (V_{g})$ , is a fundamental object of study in geometric topology. Building upon the initi…

math.GT2026

Small Sets of Topological Generators for Big Mapping Class Groups

TÃ¼lin AltunÃ¶z, Celal Can Bellek, Emir GÃ¼l +2

Let $S (n)$ be the infinite-type surface with infinite genus and $n \in N$ ends, all of which are accumulated by genus. The mapping class group of this surface, $\mathrm{Ma…

math.GT2026

Small Torsion Topological Generators for Big Mapping Class Groups

TÃ¼lin AltunÃ¶z, Celal Can Bellek, Emir GÃ¼l +2

Let $S (n)$ , for $n \in N$ , be the infinite-type surface of infinite genus with $n$ ends, each accumulated by genus. Although the mapping class groups of these surfaces are…

math.GT2025

Structure and Topological Generation of Big Mapping Class Groups

Celal Can Bellek

Big mapping class groups are the mapping class groups of infinite-type surfaces, that is, surfaces whose fundamental groups are not finitely generated. While mapping class groups o…