Abstract
Let p denote a prime, G a finite p′-group and A an elementary atelian group of operators on G. Suppose that A has order p3 and that if w ∈ A# then CG(w) is nilpotent. It is proved that G is nilpotent.
Publisher
Cambridge University Press (CUP)
Reference2 articles.
1. [2] Martineau R.P. , “On groups admitting a fixed point free automorphism group II”, (to appear).
Cited by
18 articles.
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