Jonas Der'e

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20232025

most citedResidual Finiteness Growth in Virtually Abelian Groups

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

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math.GR2023

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

Jonas Deré

Given an endomorphism $φ : G \to G$ on a group $G$ , one can define the Reidemeister number $R (φ) \in N \cup {\infty}$ 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 $G$ 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…