Pages that link to "Item:Q4449492"

The following pages link to Finite 2-groups with exactly four cyclic subgroups of order 2n (Q4449492):

Displaying 20 items.

• Finite 2-groups of class 2 in which every product of four elements can be reordered (Q912210) (← links)
• On finite 2-groups all of whose subgroups are mutually isomorphic. (Q1042895) (← links)
• The \(2\)-groups of rank \(2\) (Q1188267) (← links)
• Finite 2-groups with a self-centralizing elementary Abelian subgroup of order 8. (Q1414034) (← links)
• Galois groups of order \(2n\) that contain a cyclic subgroup of order \(n\). (Q1880109) (← links)
• On finite nonabelian 2-groups all of whose minimal nonabelian subgroups are of exponent 4. (Q2459999) (← links)
• Finite \(p\)-groups with few minimal nonabelian subgroups. (Q2491801) (← links)
• A classification of finite 2-groups with exactly three involutions. (Q2572078) (← links)
• The groups<i>H</i>₃and<i>H</i>₄of a class of certain cyclically presented groups are 2-generated (Q2892118) (← links)
• (Q3127007) (← links)
• Finite<i>p</i>-Groups All of Whose Proper Quotient Groups are Abelian or Inner-Abelian (Q3162818) (← links)
• Finite 2-groups G with Omega_2*(G) metacyclic (Q3431342) (← links)
• The groups<i>G</i>₃and<i>G</i>₄of a class of certain cyclically presented groups are 2-generated (Q3559435) (← links)
• On minimal non-abelian subgroups in finite p-groups (Q3619534) (← links)
• Finite 2-groups G with |Ω 3(G)|≤ 25 (Q4461258) (← links)
• (Q4800141) (← links)
• On finite groups having a certain number of cyclic subgroups (Q5124328) (← links)
• Finite 2-groups with no normal elementary Abelian subgroups of order 8 (Q5957543) (← links)
• Finite \(2\)-groups with small centralizer of an involution. II (Q5958871) (← links)
• A note on \(d \)-maximal \(p \)-groups (Q6146266) (← links)