Pages that link to "Item:Q2031456"
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The following pages link to On groups with all proper subgroups finite-by-abelian-by-finite (Q2031456):
Displaying 24 items.
- Groups whose proper subgroups are Baer-by-Chernikov or Baer-by-(finite rank). (Q651303) (← links)
- Locally (soluble-by-finite) groups with all proper non-nilpotent subgroups of finite rank (Q1295686) (← links)
- On groups with nilpotent by Černikov proper subgroups (Q1383585) (← links)
- Groups with all proper subgroups nilpotent-by-finite rank (Q1587785) (← links)
- On groups that are dominated by countably many proper subgroups (Q1643200) (← links)
- Groups in which each subgroup is commensurable with a normal subgroup (Q1686134) (← links)
- A note on groups with nilpotent-by-finite proper subgroups (Q1924556) (← links)
- Groups whose proper subgroups are finite-by-nilpotent (Q1924918) (← links)
- Groups whose proper subgroups of infinite rank are finite-by-hypercentral or hypercentral-by-finite (Q2095125) (← links)
- On groups with certain proper \textit{FC}-subgroups (Q2149536) (← links)
- Groups with many abelian or self-normalizing subgroups (Q2166346) (← links)
- Groups whose proper nonmaximal subgroups are cyclic or minimal noncyclic (Q2740354) (← links)
- GROUPS WITH ALL PROPER SUBGROUPS (FINITE RANK)-BY-NILPOTENT. II (Q2752356) (← links)
- Groups with minimax commutator subgroup. (Q2796898) (← links)
- A note on groups of infinite rank whose proper subgroups are abelian-by-finite (Q2933566) (← links)
- On groups with all proper subgroups of finite exponent (Q3117261) (← links)
- (Q3973703) (← links)
- (Q4342186) (← links)
- Finite groups whose all proper subgroups are $\mathcal{C}$-groups (Q4568235) (← links)
- (Q4998160) (← links)
- (Q5066261) (← links)
- ON GROUPS WHOSE SUBGROUPS ARE EITHER MODULAR OR CONTRANORMAL (Q5069276) (← links)
- On groups in which subnormal subgroups of infinite rank are commensurable with some normal subgroup (Q5102164) (← links)
- A note on infinite groups whose subgroups are close to be normal-by-finite (Q5249100) (← links)
