Pages that link to "Item:Q2419484"

The following pages link to Zassenhaus conjecture on torsion units holds for \(\mathrm{PSL}(2,p)\) with \(p\) a Fermat or Mersenne prime (Q2419484):

Displaying 8 items.

• Finite groups of the Lie type of small rank (Q1306259) (← links)
• From examples to methods: Two cases from the study of units in integral group rings (Q2065332) (← links)
• Units of group rings and a conjecture of H. J. Zassenhaus (Q2082027) (← links)
• Zassenhaus conjecture on torsion units holds for \(\text{SL}(2, {p})\) and \(\text{SL}(2, {p}^2)\) (Q2324938) (← links)
• Finite groups of units and their composition factors in the integral group rings of the groups PSL(2, q) (Q3401160) (← links)
• On the prime graph question for almost simple groups with an alternating socle (Q5269898) (← links)
• Torsion units for some almost simple groups (Q5739712) (← links)
• Fuglede’s Conjecture Holds in \(\boldsymbol{\mathbb{Z}_{p}\times \mathbb{Z}_{p^{n}}}\) (Q6161256) (← links)