Joren Matthys

most citedResidual Finiteness Growth in Virtually Abelian Groups

1 citations · 1 across the 3 of their papers we have counts for

collaborators

4 papers

math.GR2025

Residual Finiteness Growth in Virtually Nilpotent Groups

Jonas Deré, Joren Matthys, Lukas Vandeputte

The residual finiteness growth $RF_{G} : N \to N$ of a finitely generated group $G$ is a function that gives the smallest value of the index $[G : N]$ with $N$ …

math.GR2025

Residual Finiteness Growth in Minimax Groups

Jonas Deré, Joren Matthys

If $g \in G$ is a non-trivial element in a residually finite group, then there exists by definition a finite group $Q$ and a homomorphism $φ : G \to Q$ such that $φ (g) \neq = e$ . The r…

math.GR2025

Residual Finiteness Growth in Two-Step Nilpotent Groups

Jonas Deré, Joren Matthys

Given a finitely generated residually finite group $G$ , the residual finiteness growth $RF_{G} : N \to N$ bounds the size of a finite group $Q$ needed to dete…

math.GR2023★ 1 cited

Residual Finiteness Growth in Virtually Abelian Groups

Jonas Deré, Joren Matthys

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