17 citations · 109 across the 23 of their papers we have counts for
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math.RA2020★ 12 cited
On the Modular Isomorphism Problem for groups of class 3 and obelisks
L. Margolis, M. Stanojkovski
We study the Modular Isomorphism Problem applying a combination of existing and new techniques. We make use of the small group algebra to give a positive answer for two classes of…
math.RA2020
From examples to methods: Two cases from the study of units in integral group rings
Andreas Bächle, Leo Margolis
In this article, we review the proofs of the first Zassenhaus Conjecture on conjugacy of torsion units in integral group rings for the alternating groups of degree 5 and 6, by Luth…
math.RA2020★ 4 cited
Abelianization of the unit group of an integral group ring
Andreas Bächle, Sugandha Maheshwary, Leo Margolis
For a finite group and , the group of units of the integral group ring of , we study the implications of the structure of on the abelianization $U/U…