Pages that link to "Item:Q1736329"
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The following pages link to Restrictions on maximal invariant subgroups implying solvability of finite groups (Q1736329):
Displaying 21 items.
- A coprime action version of a solubility criterion of Deskins (Q667554) (← links)
- Primitive pairs of \(p\)-solvable groups. (Q994288) (← links)
- Another proof for the solvability of finite groups with at most two conjugacy classes of maximal subgroups (Q1071108) (← links)
- Finite groups admitting a \(p\)-solvable operator group (Q1270983) (← links)
- On a paper of Beltrán and Shao about coprime action (Q1985745) (← links)
- Invariant complements normalized by the fixed point subgroup (Q2068175) (← links)
- Invariant TI-subgroups and structure of finite groups (Q2207275) (← links)
- Orbits of maximal invariant subgroups and solvability of finite groups (Q2326440) (← links)
- Indices of maximal invariant subgroups and solvability of finite groups (Q2424119) (← links)
- Invariant class sizes and solvability of finite groups under coprime action. (Q2792248) (← links)
- Automorphisms of soluble groups (Q2809273) (← links)
- Coprime Group Actions Fixing All Nonlinear Irreducible Characters (Q4204317) (← links)
- Extensions of several coprime results to good action case (Q5039766) (← links)
- Conditions for Sylow 2-subgroups of the Fixed Point Subgroup Implying Solubility (Q5228211) (← links)
- Sylow 2-subgroups of the fixed point subgroup and the solvability of finite groups (Q5383856) (← links)
- Some generalizations of Shao and Beltrán’s theorem (Q5880501) (← links)
- Invariant Sylow subgroups and solvability of finite groups (Q5964793) (← links)
- New conditions on maximal invariant subgroups that imply solubility (Q6168133) (← links)
- Invariant TI-subgroups or subnormal subgroups and structure of finite groups (Q6172810) (← links)
- Second maximal invariant subgroups and solubility of finite groups (Q6199721) (← links)
- Finite groups in which some particular invariant subgroups are TI-subgroups or subnormal subgroups (Q6603976) (← links)
