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

Abstract

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.

Cited by in corpus (5)

• Distinguishing geometries using finite quotients
• Pro-$p$ subgroups of profinite completions of 3-manifold groups
• Infinitely Generated virtually free pro-$p$ groups and $p$-adic representations
• Addendum: Virtually Free pro-$p$ groups whose Torsion Elements have finite Centralizer
• Subgroup properties of pro-p extensions of centralizers