The profinite topology of free groups and weakly generic tuples of automorphisms
Author:
Affiliation:
1. Alfréd Rényi Institute of Mathematics Budapest Pf. 127, H‐1364 Hungary
2. Budapest University of Technology and Economics Department of Algebra, Budapest Egry J. u. 1 Budapest H‐1111 Hungary
Funder
Hungarian Science Foundation
Publisher
Wiley
Subject
Logic
Link
https://onlinelibrary.wiley.com/doi/pdf/10.1002/malq.202000066
Reference20 articles.
1. A locally finite dense group acting on the random graph;Bhatthacharjee M.;Forum Math.,2005
2. Extending partial isomorphisms on finite structures
3. Extending partial isomorphisms for the small index property of many ω-categorical structures
4. Extending partial automorphisms and the profinite topology on free groups
5. The Small Index Property for ω‐Stable ω‐Categorical Structures and for the Random Graph
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1. On the Endomorphism Monoid of Certain Ultrametric Speces;Contemporary Mathematics;2024-08-08
2. On dense, locally finite subgroups of the automorphism group of certain homogeneous structures;Mathematical Logic Quarterly;2024-05
3. Automorphism invariant measures and weakly generic automorphisms;Mathematical Logic Quarterly;2022-08-27
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