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Abelian subgroups of the mapping class groups for non-orientable surfaces

Published 16 Aug 2016 in math.GT | (1608.04501v2)

Abstract: Birman-Lubotzky-McCarthy proved that any abelian subgroup of the mapping class groups for orientable surfaces is finitely generated. We apply Birman-Lubotzky-McCarthy's arguments to the mapping class groups for non-orientable surfaces. We especially find a finitely generated group isomorphic to a given torsion-free subgroup of the mapping class groups.

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