Pro-\(p\) groups acting on trees with finitely many maximal vertex stabilizers up to conjugation
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Publication:2143249
DOI10.1007/s11856-022-2287-5OpenAlexW3043759492MaRDI QIDQ2143249
Zoé Chatzidakis, Pavel A. Zalesskii
Publication date: 31 May 2022
Published in: Israel Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2007.06867
Graph theory (05Cxx) Special aspects of infinite or finite groups (20Fxx) Structure and classification of infinite or finite groups (20Exx)
Cites Work
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- Virtually free pro-\(p\) groups.
- Pro-\(p\) groups with a finite number of ends.
- On pro-\(p\) analogues of limit groups via extensions of centralizers.
- Splitting theorems for pro-\(p\) groups acting on pro-\(p\) trees
- A virtually free pro-\(p\) need not be the fundamental group of a profinite graph of finite groups.
- The accessibility of finitely presented groups
- Combinatorial group theory for pro-p groups
- Virtually free pro-\(p\) products
- On accessibility for pro-\(p\) groups
- Conjugacy separability of amalgamated free products of groups
- A geometric characterization of free formations of profinite groups
- Normalizers in groups and in their profinite completions.
- Subgroup properties of pro-\(p\) extensions of centralizers.
- Bounding the complexity of simplicial group actions on trees
- SUBGROUPS OF PROFINITE GROUPS ACTING ON TREES
- THE NIELSEN METHOD FOR GROUPS ACTING ON TREES
- THE FIGURE EIGHT KNOT GROUP IS CONJUGACY SEPARABLE
- A group with strange decomposition properties
- Virtual retraction and Howson’s theorem in pro-$p$ groups
- Profinite Graphs and Groups
- Virtually free pro-p groups whose torsion elements have finite centralizer
- Profinite Groups
- On amalgamated products of profinite groups