On minimal generating sets for the mapping class group of a punctured surface

Cites Work

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The mapping class group of a punctured surface is generated by three elements
Generating the mapping class group of a punctured surface by involutions
The structure of the Torelli group. I: A finite set of generators for \({\mathcal I}\)
The torsion generating set of the extended mapping class groups in low genus cases
Involutions in surface mapping class groups
The fundamental group of the modulus space
The extended mapping class group is generated by 3 symmetries.
Generating mapping class groups with elements of fixed finite order
Every mapping class group is generated by 6 involutions
Mapping class group of a surface is generated by two elements
Mapping class group is generated by three involutions
The mapping class group is generated by two commutators
Generating the mapping class group by two torsion elements
Generating the extended mapping class group by three involutions
Two Theorems on the Mapping Class Group of a Surface
Homeomorphisms of a Surface which Act Trivially on Homology
The extended mapping class group can be generated by two torsions
Generating the surface mapping class group by two elements
Generating the mapping class group by torsion elements of small order
Generating the mapping class groups by torsions
Mapping class groups and their relationship to braid groups
Modulus Space is Simply-Connected
Die Gruppe der Abbildungsklassen. (Das arithmetische Feld auf Flächen.)
Presentations for the punctured mapping class groups in terms of Artin groups
A finite presentation of the mapping class group of a punctured surface

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