Pages that link to "Item:Q1913475"

The following pages link to Mapping class group of a surface is generated by two elements (Q1913475):

Displaying 27 items.

• The mapping class group of a punctured surface is generated by three elements (Q717675) (← links)
• Nonisomorphic Lefschetz fibrations on knot surgery 4-manifolds (Q842373) (← links)
• The extended mapping class group is generated by 3 symmetries. (Q1426629) (← links)
• Small torsion generating sets for hyperelliptic mapping class groups (Q1764663) (← links)
• Every mapping class group is generated by 6 involutions (Q1879662) (← links)
• The mapping class group is generated by two commutators (Q1998952) (← links)
• Torsion generators of the twist subgroup (Q2083523) (← links)
• A small generating set for the balanced superelliptic handlebody group (Q2105029) (← links)
• Generating the mapping class group by two torsion elements (Q2113565) (← links)
• Stable specific torsion length and periodic mapping classes (Q2140637) (← links)
• The mapping class group of a nonorientable surface is generated by three elements and by four involutions. (Q2494085) (← links)
• Generating the extended mapping class group by three involutions (Q2683730) (← links)
• Hyperbolic octagons and Teichmüller space in genus 2 (Q3024274) (← links)
• On the Jacobi group and the mapping class group of $S^3\times S^3$ (Q3151276) (← links)
• Twisted fiber sums of Fintushel-Stern’s knot surgery 4-manifolds (Q3532546) (← links)
• Generating mapping class groups of nonorientable surfaces with boundary (Q3559658) (← links)
• The extended mapping class group can be generated by two torsions (Q4596271) (← links)
• Filling of closed surfaces (Q4645885) (← links)
• Generating the surface mapping class group by two elements (Q4671905) (← links)
• Generating the twist subgroup by involutions (Q5058568) (← links)
• A note on the generating sets for the mapping class groups (Q5083783) (← links)
• Generating the mapping class groups by torsions (Q5272461) (← links)
• The balanced superelliptic mapping class groups are generated by three elements (Q6151062) (← links)
• On the involution generators of the mapping class group of a punctured surface (Q6159763) (← links)
• Virtual algebraic fibrations of surface-by-surface groups and orbits of the mapping class group (Q6500092) (← links)
• Solving 3d gravity with Virasoro TQFT (Q6597733) (← links)
• On minimal generating sets for the mapping class group of a punctured surface (Q6660128) (← links)