Exponential growth of torsion in Abelian coverings

Mathematics – Geometric Topology

Scientific paper

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42 pages, to appear in AGT. Various minor mistakes corrected and exposition changed

Scientific paper

We study the growth of the order of torsion subgroups of the homology in a
tower of finite abelian coverings. In particular, we prove that it is
exponential for when the tower converges to the maximal free abelian cover of a
link complement when the first nonzero Alexander polynomial has positive
logarithmic Mahler measure.

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