activity
20122023
most citedOn the Prime Graph Question for Integral Group Rings of 4-primary groups II

17 citations · 109 across the 23 of their papers we have counts for

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Showing 2017Show all

6 papers · 1 filter

math.RA2017

An algorithm to construct candidates to counterexamples to the Zassenhaus Conjecture

Leo Margolis, Ángel del Río

Let be a finite group, a nilpotent normal subgroup of and let denote the group formed by the units of the integral group ring $\mathbb{\Z…

math.RA2017

A Counterexample to the First Zassenhaus Conjecture

Florian Eisele, Leo Margolis

Hans J. Zassenhaus conjectured that for any unit of finite order in the integral group ring of a finite group there exists a unit in the rational group algebra of s…

math.RA2017

On the Prime Graph Question for Integral Group Rings of Conway simple groups

Leo Margolis

The Prime Graph Question for integral group rings asks if it is true that if the normalized unit group of the integral group ring of a finite group contains an element of order…

math.RA2017★ 1 cited

A theorem of Hertweck on -adic conjugacy of -torsion units in group rings

Leo Margolis

A proof of a theorem of M. Hertweck presented during a seminar in January 2013 in Stuttgart is given. The proof is based on a preprint given to me by Hertweck. Let be a commuta…

math.RA2017

Partial Augmentations Power property: A Zassenhaus Conjecture related problem

Leo Margolis, Ángel del Río

Zassenhaus conjectured that any unit of finite order in the integral group ring of a finite group is conjugate in the rational group algebra of to an element…

math.GR2017

Cliff-Weiss Inequalities and the Zassenhaus Conjecture

Leo Margolis, Ángel del Río

Let be a nilpotent normal subgroup of the finite group . Assume that is a unit of finite order in the integral group ring of which maps to the identit…