René Hartung

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20072012

most citedA nilpotent quotient algorithm for L-presented groups

10 citations · 16 across the 7 of their papers we have counts for

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Showing 2012 · math.GRShow all

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math.GR2012

A Note on Invariantly Finitely $L$ -Presented Groups

René Hartung

In the first part of this note, we introduce Tietze transformations for $L$ -presentations. These transformations enable us to generalize Tietze's theorem for finitely presented gro…

math.GR2012

Investigating self-similar groups using their finite $L$ -presentation

René Hartung

Self-similar groups provide a rich source of groups with interesting properties; e.g., infinite torsion groups (Burnside groups) and groups with an intermediate word growth. Variou…

A Note on Invariantly Finitely L-Presented Groups

Investigating self-similar groups using their finite L-presentation

A Note on Invariantly Finitely $L$ -Presented Groups

Investigating self-similar groups using their finite $L$ -presentation