Groups of units of integral group rings commensurable with direct products of free-by-free groups

Details Groups of units of integral group rings commensurable with direct products of free-by-free groups Groups of units of integral group rings commensurable with direct products of free-by-free groups

2005-11-18

arxiv.org/abs/math/0511472v3

Mathematics

Group Theory

30 pages, Replaced on October 17 2006 after major revision

Scientific paper

We classify the finite groups $G$ such that the group of units of the
integral group ring ${\mathbb Z} G$ has a subgroup of finite index which is a
direct product of free-by-free groups.

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