most citedTorsion-free crystallographic groups with indecomposable holonomy group

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math.GR2004★ 1 cited

Torsion-free crystallographic groups with indecomposable holonomy group

V. A. Bovdi, P. M. Gudivok, V. P. Rudko

Let K be a principal ideal domain, G a finite group, and M a KG-module which as K-module is free of finite rank, and on which acts faithfully. A generalized crystallographic gr…

math.GR2001

Torsion free groups with indecomposable holonomy group I

V. A. Bovdi, P. M. Gudivok, V. P. Rudko

We study the torsion free generalized crystallographic groups with the indecomposable holonomy group which is isomorphic to either a cyclic group of order or a direct produ…