Jiangtao Shi

collaborators

2 papers

math.GR2022

Finite groups in which every self-centralizing subgroup is a TI-subgroup or subnormal or has $p^{'}$ -order

Jiangtao Shi

We first give complete characterizations of the structure of finite group $G$ in which every subgroup (or non-nilpotent subgroup, or non-abelian subgroup) is a TI-subgroup or subno…

math.GR2022

Finite groups in which every maximal subgroup is nilpotent or normal or has $p^{'}$ -order

Jiangtao Shi, Na Li, Rulin Shen

Let $G$ be a finite group and $p$ a fixed prime divisor of $∣ G ∣$ . Combining the nilpotence, the normality and the order of groups together, we prove that if every maximal subgroup…

Finite groups in which every self-centralizing subgroup is a TI-subgroup or subnormal or has p′-order

Finite groups in which every maximal subgroup is nilpotent or normal or has p′-order

Finite groups in which every self-centralizing subgroup is a TI-subgroup or subnormal or has $p^{'}$ -order

Finite groups in which every maximal subgroup is nilpotent or normal or has $p^{'}$ -order