L. Margolis

most citedA theorem of Hertweck on

p

-adic conjugacy of

p

-torsion units in group rings

1 citations · 1 across the 2 of their papers we have counts for

collaborators

5 papers

math.RA2017

An algorithm to construct candidates to counterexamples to the Zassenhaus Conjecture

Leo Margolis, Ángel del Río

Let $G$ be a finite group, $N$ a nilpotent normal subgroup of $G$ and let $V (Z G, N)$ 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 $u$ of finite order in the integral group ring of a finite group $G$ there exists a unit $a$ in the rational group algebra of $G$ s…

math.RA2017★ 1 cited

A theorem of Hertweck on $p$ -adic conjugacy of $p$ -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 $R$ be a commuta…

math.GR2017

Cliff-Weiss Inequalities and the Zassenhaus Conjecture

Leo Margolis, Ángel del Río

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

math.RA2016

$p$ -subgroups of units in $Z G$

Wolfgang Kimmerle, Leo Margolis

We consider the question whether a Sylow like theorem is valid in the normalized units of integral group rings of finite groups. After a short survey on the known results we show t…