English

Relative Rips Machine

Group Theory 2016-12-26 v1 Geometric Topology

Abstract

We study isometric actions of finitely presented groups on R\mathbb{R}-trees. In this paper, we develop a relative version of the Rips machine to study pairs\textit{pairs} of such actions. An important example of a pair\textit{pair} is a group action on an R\mathbb{R}-tree and a subgroup action on its minimal invariant subtree.

Keywords

Cite

@article{arxiv.1612.07884,
  title  = {Relative Rips Machine},
  author = {Pei Wang},
  journal= {arXiv preprint arXiv:1612.07884},
  year   = {2016}
}

Comments

54 pages. Thin type components are reviewed and studied in the appendix

R2 v1 2026-06-22T17:33:06.737Z