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1. CMB 2011 (vol 55 pp. 390)
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Automorphisms of Iterated Wreath Product $p$-Groups We determine the order of
the automorphism group
$\operatorname{Aut}(W)$ for each member
$W$ of an important family
of finite $p$-groups that
may be constructed as
iterated regular wreath
products of cyclic groups.
We use a method based on
representation theory.
Categories:20D45, 20D15, 20E22 |
2. CMB 1997 (vol 40 pp. 266)
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Finite groups with large automizers for their Abelian subgroups This note contains the classification of the finite groups $G$
satisfying the condition $N_{G}(H)/C_{G}(H)\cong \Aut(H)$ for every abelian
subgroup $H$ of $G$.
Categories:20E34, 20D45 |