Pages that link to "Item:Q405820"
From MaRDI portal
The following pages link to A criterion of \(p\)-hypercyclically embedded subgroups of finite groups. (Q405820):
Displaying 21 items.
- On an open problem of Guo-Skiba (Q335580) (← links)
- Hyper-(rank one) groups. (Q480326) (← links)
- A characterization of the hypercyclically embedded subgroups of finite groups. (Q615887) (← links)
- On mutually permutable products of finite groups (Q1730293) (← links)
- On weakly \(\mathcal {M}\)-supplemented subgroups and the \(\mathcal {F}\)-hypercentre of finite groups (Q1734154) (← links)
- Local covering subgroups in finite groups (Q2042152) (← links)
- Semipermutable subgroups and \(s\)-semipermutable subgroups in finite groups (Q2080926) (← links)
- Local partial covering subgroups in finite groups (Q2221997) (← links)
- A characterization of hypercyclically embedded subgroups using cover-avoidance property. (Q2842800) (← links)
- On $p$-hypercyclically embedded subgroups of finite groups (Q4591123) (← links)
- A characterization of \(p\)-hypercyclically embedded subgroups of finite groups (Q4623732) (← links)
- <i>p</i>-Hypercyclically embedding and Π-property of subgroups of finite groups (Q4978405) (← links)
- Weakly <i>s</i>-semipermutable subgroups and the -hypercenter of finite groups (Q5097400) (← links)
- On Π-property of subgroups of a finite group (Q5100106) (← links)
- A note on CAP-subgroups in finite groups (Q5157921) (← links)
- The semi <i>p</i> -cover-avoidance properties of <i>p</i> -sylowizers in finite groups (Q5160007) (← links)
- A result on p-hypercyclically embedded subgroups (Q5383817) (← links)
- New criteria for hypercyclically embeddability of normal subgroups of finite groups (Q6040797) (← links)
- The indices of the \(p\)-Sylowizers and the \(p\)-supersolvability of finite groups (Q6181561) (← links)
- \(\mathscr{H}C\)-subgroups and the \(p\mathfrak{F}\)-hypercenter of finite groups (Q6635908) (← links)
- A note on the \(\Pi\)-property of some subgroups of finite groups. (Q6648083) (← links)