Pages that link to "Item:Q3166263"
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The following pages link to GROUPS IN WHICH THE NORMAL CLOSURES OF CYCLIC SUBGROUPS HAVE FINITE SECTION RANK (Q3166263):
Displaying 8 items.
- Groups in which the normal closures of cyclic subgroups have bounded finite Hirsch-Zaitsev rank (Q1791769) (← links)
- Extension of a Schur theorem to groups with a central factor with a bounded section rank. (Q2438378) (← links)
- On some ranks of infinite groups. (Q2467938) (← links)
- On groups whose factor-group modulo the hypercentre has finite section \(p\)-rank. (Q2515642) (← links)
- Some remarks about groups of finite special rank (Q2818391) (← links)
- Groups in which the normal closures of cyclic subgroups have bounded finite Hirsch-Zaitsev rank. (Q2850110) (← links)
- GROUPS IN WHICH NORMAL CLOSURES OF ELEMENTS HAVE BOUNDEDLY FINITE RANK (Q3633318) (← links)
- (Q4691843) (← links)
