activity
20232025
most citedResidual Finiteness Growth in Virtually Abelian Groups

1 citations · 1 across the 5 of their papers we have counts for

collaborators

6 papers

math.GR2025

Automorphism groups of solvable groups of finite abelian ranks

Jonas Deré, Mark Pengitore

This paper gives a new explicit construction of the -algebraic hull for virtually solvable groups of finite abelian ranks, taking into account the spectrum of t…

math.GR2025

Residual Finiteness Growth in Two-Step Nilpotent Groups

Jonas Deré, Joren Matthys

Given a finitely generated residually finite group , the residual finiteness growth bounds the size of a finite group needed to dete…

math.GR2024

Effective conjugacy separability of virtually abelian groups

Jonas Deré, Lukas Vandeputte

A natural question for groups is which data can be detected in its finite quotients. A subset is called separable if for all , there exists an…

math.DG2024

On post-Lie algebras structures coming from simply transitive NIL-affine actions

Jonas Deré, Marcos Origlia

Given a simply connected solvable Lie group , there always exists NIL-affine action on a nilpotent Lie group such that acts simply trans…

math.GR2023

A note on the existence of the Reidemeister zeta function on groups

Jonas Deré

Given an endomorphism on a group , one can define the Reidemeister number as the number of twisted conjugacy classes. The corr…

math.GR2023★ 1 cited

Residual Finiteness Growth in Virtually Abelian Groups

Jonas Deré, Joren Matthys

A group is called residually finite if for every non-trivial element , there exists a finite quotient of such that the element is non-trivial in the quotie…