The extended mapping class group can be generated by two torsions
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Publication:4596271
DOI10.1142/S0218216517500614zbMath1386.57026arXiv1607.04030OpenAlexW2964147179MaRDI QIDQ4596271
Publication date: 1 December 2017
Published in: Journal of Knot Theory and Its Ramifications (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1607.04030
Related Items (3)
The torsion generating set of the extended mapping class groups in low genus cases ⋮ Generating the extended mapping class group by three involutions ⋮ On the involution generators of the mapping class group of a punctured surface
Cites Work
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- The structure of the Torelli group. I: A finite set of generators for \({\mathcal I}\)
- Involutions in surface mapping class groups
- The extended mapping class group is generated by 3 symmetries.
- Automorphisms of the pants complex
- Every mapping class group is generated by 6 involutions
- Mapping class group of a surface is generated by two elements
- Weil–Petersson isometries via the pants complex
- Generating the surface mapping class group by two elements
- Generating the mapping class group by torsion elements of small order
- Die Gruppe der Abbildungsklassen. (Das arithmetische Feld auf Flächen.)
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