activity
20072014
most citedVirtually free pro-p groups whose torsion elements have finite centralizer

12 citations · 14 across the 3 of their papers we have counts for

collaborators

3 papers

math.GR2014

Second Countable Virtually Free Pro-p Groups whose Torsion Elements have Finite Centralizer

John MacQuarrie, Pavel Zalesskii

A second countable virtually free pro-p group all of whose torsion elements have finite centralizer is the free pro-p product of finite p-groups and a free pro-p factor.

math.GR2012★ 2 cited

Addendum: Virtually Free pro- groups whose Torsion Elements have finite Centralizer

Wolfgang Herfort, Pavel A. Zalesskii

We fill details in the proof of Lemma 13 in Bull.London.Math.Soc 40 (2008) (that is Lemma 3.2 in arXiv:0712.4244v1).

math.GR2007★ 12 cited

Virtually free pro-p groups whose torsion elements have finite centralizer

W. Herfort, P. A. Zalesski

A finitely generated virtually free pro-p group with finite centralizers of its torsion elements is the free pro-p product of finite p-groups and a free pro-p factor.