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20012024
most citedGroups in which every non-abelian subgroup is self-centralizing

15 citations · 27 across the 6 of their papers we have counts for

collaborators

8 papers

math.GR2024

On finite groups in which the twisted conjugacy classes of the unit element are subgroups

Chiara Nicotera

We consider groups such that the set is a subgroup for every automorphism of , and we prove that there exists such a group that is finit…

math.GR2018

Gaps in probabilities of satisfying some commutator-like identities

Costantino Delizia, Urban Jezernik, Primoz Moravec +1

We show that there is a positive constant such that the probability of satisfying either the -Engel identity or the metabelian identity $[[X_1, X_2]…

math.GR2017

Groups in which every non-nilpotent subgroup is self-normalizing

C. Delizia, U. Jezernik, P. Moravec +1

We study the class of groups having the property that every non-nilpotent subgroup is equal to its normalizer. These groups are either soluble or perfect. We completely describe th…

math.GR2016★ 1 cited

Groups in which every non-abelian subgroup is self-normalized

Costantino Delizia, Urban Jezernik, Primoz Moravec +1

We study groups having the property that every non-abelian subgroup is equal to its normalizer. This class of groups is closely related to an open problem posed by Berkovich. We gi…

math.GR2016

Locally finite groups in which every non-cyclic subgroup is self-centralizing

Costantino Delizia, Urban Jezernik, Primoz Moravec +2

Locally finite groups having the property that every non-cyclic subgroup contains its centralizer are completely classified.

math.GR2015★ 15 cited

Groups in which every non-abelian subgroup is self-centralizing

Costantino Delizia, Heiko Dietrich, Primoz Moravec +1

We study groups having the property that every non-abelian subgroup contains its centralizer. We describe various classes of infinite groups in this class, and address a problem of…