Author:
Hoechsmann K.,Sehgal S.K.
Abstract
AbstractIf A is an elementary abelian ρ-group and C one of its cyclic subgroups, the integral group rings ZA contains, of course, the ring ZC. It will be shown below, for A of rank 2 and ρ a regular prime, that every unit of ZA is a product of units of ZC, as C ranges over all cyclic subgroups.
Publisher
Canadian Mathematical Society
Cited by
3 articles.
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