JournalsrsmupVol. 136pp. 1–10

On finite pp-groups that are the product of a subgroup of class two and an abelian subgroup of order p3p^3

  • Brendan McCann

    Waterford Institute of Technology, Ireland
On finite $p$-groups that are the product of a subgroup of class two and an abelian subgroup of order $p^3$ cover
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Abstract

In this note it is shown that if G=ABG = AB is a finite pp-group that is the product of an abelian subgroup AA of order p3p^3 and a subgroup BB of nilpotency class two, then GG can have derived length at most three.

Cite this article

Brendan McCann, On finite pp-groups that are the product of a subgroup of class two and an abelian subgroup of order p3p^3. Rend. Sem. Mat. Univ. Padova 136 (2016), pp. 1–10

DOI 10.4171/RSMUP/136-1