Conjugacy and dynamics in almost automorphism groups of trees

References

• 1. J. Aroca, The conjugacy problem for Thompson-like groups, preprint (2018), arXiv:1807.09503. Google Scholar
• 2. U. Bader, P.-E. Caprace, T. Gelander and S. Mozes, Simple groups without lattices, Bull. Lond. Math. Soc. 44(1) (2012) 55–67. Crossref, Web of Science, Google Scholar
• 3. N. Barker, A. J. Duncan and D. M. Robertson, The power conjugacy problem in Higman–Thompson groups, Int. J. Algebra Comput. 26(2) (2016) 309–374. Link, Web of Science, Google Scholar
• 4. J. Belk and F. Matucci, Conjugacy and dynamics in Thompson’s groups, Geom. Dedicata 169 (2014) 239–261. Crossref, Web of Science, Google Scholar
• 5. E. Bieniecka, Commutativity and free products in Thompson’s group V, Ph.D. thesis, University of St. Andrews (2018). Google Scholar
• 6. M. G. Brin, Higher dimensional Thompson groups, Geom. Dedicata 108 (2004) 163–192. Crossref, Web of Science, Google Scholar
• 7. K. S. Brown, Finiteness properties of groups, J. Pure Appl. Algebra 44 (1987) 45–75. Crossref, Web of Science, Google Scholar
• 8. J. W. Cannon, W. J. Floyd and W. R. Parry, Introductory notes on Richard Thompson’s groups, Enseign. Math. (2) 42(3–4) (1996) 215–256. Google Scholar
• 9. P. W. Gawron, V. V. Nekrashevych and V. I. Sushchansky, Conjugation in tree automorphism groups, Int. J. Algebra Comput. 11(5) (2001) 529–547. Link, Web of Science, Google Scholar
• 10. A. Hatcher, Algebraic Topology (Cambridge University Press, 2001). Google Scholar
• 11. G. Higman, Finitely Presented Infinite Simple Groups, Notes on Pure Mathematics, Vol. 8 (Department of Pure Mathematics, Department of Mathematics, I.A.S. Australian National University, Canberra, 1974). Google Scholar
• 12. C. Kapoudjian, Simplicity of Neretin’s group of spheromorphisms, Ann. Inst. Fourier (Grenoble) 49(4) (1999) 1225–1240. Crossref, Web of Science, Google Scholar
• 13. A. Le Boudec, Compact presentability of tree almost automorphism groups, Ann. Inst. Fourier (Grenoble) 67(1) (2017) 329–365. Crossref, Web of Science, Google Scholar
• 14. A. Le Boudec and P. Wesolek, Commensurated subgroups in tree almost automorphism groups, Groups Geom. Dyn. 13(1) (2019) 1–30. Crossref, Web of Science, Google Scholar
• 15. Yu. A. Neretin, Combinatorial analogues of the group of diffeomorphisms of the circle, Izv. Ross. Akad. Nauk Ser. Mat. 56(5) (1992) 1072–1085. Google Scholar
• 16. O. P. Salazar-Díaz, Thompson’s group V from a dynamical viewpoint, Int. J. Algebra Comput. 20(1) (2010) 39–70. Link, Web of Science, Google Scholar
• 17. T. Zheng, Neretin groups admit no non-trivial invariant random subgroups, preprint (2019), arXiv:1905.07605. Google Scholar