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On supersolvable groups whose maximal subgroups of the Sylow subgroups
are subnormal
Volume 60, no. 2
(2019),
pp. 315–322
https://doi.org/10.33044/revuma.v60n2a02
Abstract
A finite group $G$ is called an MSN$^{*}$-group if it is supersolvable, and all
maximal subgroups of the Sylow subgroups of $G$ are subnormal in $G$. A group
$G$ is called a minimal non-MSN$^{*}$-group if every proper subgroup of $G$ is
an MSN$^{*}$-group but $G$ itself is not. In this paper, we obtain a complete
classification of minimal non-MSN$^{*}$-groups.
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Published by the Unión Matemática Argentina |