Wei Meng

collaborators

3 papers

math.CO2026

Characterizing Finite Groups via Subgroup Perfect Codes

Binbin Li, Jingjian Li, Wei Meng +1

A perfect code in a graph $I^ = (V, E)$ is a subset $C$ of $V$ such that no two vertices in $C$ are adjacent and every vertex in $V ∖ C$ is adjacent to exactly one vertex in…

math.GR2026

On SS-quasinormalities of the maximal subgroup series of finite groups

Wei Meng, Jiakuan Lu

Let $G$ be finite group. A subgroup $H$ of $G$ is said to be an $S S$ -quasinormal subgroup of $G$ , if there exists a subgroup $B$ of $G$ such that $G = H B$ and $H$ permutes with eve…

math.GR2025

Finite groups with few subgroups not in the Chermak-Delgado lattice

Jiakuan Lu, Xi Huang, Qinwei Lian +1

For a finite group G, we denote by v(G) the number of conjugacy classes of subgroups of G not in CD(G). In this paper, we determine the finite groups G such that v(G)=1,2,3.