A subgroup $H$ of a group $G$ is said to be complemented in $G$ if there exists a subgroup $K$ of $G$ such that $G = H K$ and $H \cap K = 1$ . In this paper we determine the structure of finite groups with some complemented primary subgroups, and obtain some new results about $p$ -nilpotent groups.

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On the influence of the indices of normalizers of Sylow subgroups on the structure of a finite p -soluble group.

A condition for the solvability of finite groups.

On complemented subgroups of finite groups

On the influence of the indices of normalizers of Sylow subgroups on the structure of a finite $p$ -soluble group.