Pages that link to "Item:Q3211479"
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The following pages link to Describing units of integral group rings of some 2-groups (Q3211479):
Displaying 24 items.
- Unitary units in group rings of groups of order \(16\) (Q1335193) (← links)
- Products of free groups in the unit group of integral group rings. II (Q1357561) (← links)
- Degree 1 and 2 representations of nilpotent groups and applications to units of group rings (Q1895722) (← links)
- Abelianization of the unit group of an integral group ring (Q1979486) (← links)
- Describing units of integral group rings up to commensurability. (Q2259190) (← links)
- From Farey symbols to generators for subgroups of finite index in integral group rings of finite groups (Q3061169) (← links)
- Free torsion-free normal complements in integral group rings (Q3136858) (← links)
- Construction of Units in Integral Group Rings of Finite Nilpotent Groups (Q3211480) (← links)
- UNITARY UNITS IN INTEGRAL GROUP RINGS (Q3379464) (← links)
- Units OF Z(<i>G × C</i><sub>2</sub>) (Q4262042) (← links)
- Units of group rings of groups of order 16 (Q4277950) (← links)
- Loop algebras of indecomposable r.a.loops<sup>∗</sup> (Q4288273) (← links)
- Free Normal Complements and the Unit Group of Integral Group Rings (Q4311371) (← links)
- COMPUTING LARGE DIRECT PRODUCTS OF FREE GROUPS IN INTEGRAL GROUP RINGS (Q4532451) (← links)
- (Q4595923) (← links)
- (Q4668864) (← links)
- Groups of units of integral group rings of Kleinian type (Q4671900) (← links)
- Rings that are sums of two locally nilpotent subrings (Q4714534) (← links)
- Normal Complements of the Trivial Units in the Unit Group of Some Integral Group Rings (Q4803365) (← links)
- PYTHAGOREAN TRIPLES AND UNITS IN INTEGRAL GROUP RINGS (Q5703215) (← links)
- Units of group rings (Q5917824) (← links)
- Abelianization and fixed point properties of units in integral group rings (Q6093841) (← links)
- Units of twisted group rings and their correlations to classical group rings (Q6639723) (← links)
- Describing the group of units of integral grouprings \(\mathbb{Z}D_8\) and \(\mathbb{Z} D_{12}\) (Q6650972) (← links)
