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20-XX Group theory and generalizations
20Exx Structure and classification of infinite or finite groups
20E34 General structure theorems

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Finite groups whose all proper subgroups are $𝒞$ -groups

Pengfei Guo, Jianjun Liu (2018)

Czechoslovak Mathematical Journal

A group $G$ is said to be a $𝒞$ -group if for every divisor $d$ of the order of $G$ , there exists a subgroup $H$ of $G$ of order $d$ such that $H$ is normal or abnormal in $G$ . We give a complete classification of those groups which are not $𝒞$ -groups but all of whose proper subgroups are $𝒞$ -groups.

Finite groups with few self-normalizing subgroups

Huaguo Shi, Zhangjia Han (2012)

Colloquium Mathematicae

We describe finite groups which contain just one conjugate class of self-normalizing subgroups.

Frattini-eingebettete Normalteiler. II.

Reinhold Baer (1974)

Mathematische Zeitschrift

Frobenius groups generated by two elements of order 3.

Zhurtov, A.Kh. (2001)

Sibirskij Matematicheskij Zhurnal

Currently displaying 1 – 4 of 4