Some congruences of subnormal subgroups
Rendiconti del Seminario Matematico e Fisico di Milano, 1995Let \(G\) be a group having a finite composition series. Then the set \(R(G)\) of all subnormal subgroups of \(G\) is a sublattice of the lattice \(L(G)\) of all subgroups of \(G\). If \(\tau\) is an equivalence relation on the set \(R(G)\), the \textit{lower kernel} \(N_\tau\) of \(\tau\) is the subgroup generated by all elements of \(R(G)\) which are
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Subnormal Subgroups in U( Z G)
Proceedings of the American Mathematical Society, 1988Gonçalves, Jairo +2 more
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Automorphisms fixing every subnormal subgroup of a finite group
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$${\mathbb {P}}$$ P -subnormal subgroups and the structure of finite groups
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Automorphisms fixing every subnormal subgroup of a finite group
, 1995D. Robinson
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