22 citations · 134 across the 20 of their papers we have counts for
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math.GT2013★ 5 cited
Subgroups generated by two Dehn twists on a nonorientable surface
Michal Stukow
Let a and b be two simple closed curves on an orientable surface S such that their geometric intersection number is greater than 1. It is known that the group generated by correspo…
math.GT2013★ 10 cited
A finite presentation for the twist subgroup of the mapping class group of a nonorientable surface
Michal Stukow
Let denote the nonorientable surface of genus g with s boundary components. Recently Paris and Szepietowski obtained an explicit finite presentation for the mapping class…
math.GT2013★ 17 cited
A finite presentation for the mapping class group of a nonorientable surface with Dehn twists and one crosscap slide as generators
Michal Stukow
Let N_{g,s} denote the nonorientable surface of genus g with s boundary components. Recently Paris and Szepietowski obtained an explicit finite presentation for the mapping class g…