22 citations · 134 across the 20 of their papers we have counts for
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math.GT2007★ 4 cited
The twist subgroup of the mapping class group of a nonorientable surface
Michal Stukow
Let T(N) be the subgroup of the mapping class group of a nonorientable surface N (possibly with punctures and/or boundary components) generated by twists about two-sided circles. W…
math.GT2007★ 19 cited
Generating mapping class groups of nonorientable surfaces with boundary
Michal Stukow
We obtain simple generating sets for various mapping class groups of a nonorientable surface with punctures and/or boundary. We also compute the abelianizations of these mapping cl…
math.GT2007★ 10 cited
Commensurability of geometric subgroups of mapping class groups
Michal Stukow
Let M be a surface (possibly nonorientable) with punctures and/or boundary components. The paper is a study of ``geometric subgroups'' of the mapping class group of M, that is subg…