Conjugacy and dynamics in Thompson’s groups

Author:

Belk James,Matucci Francesco

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology

Reference21 articles.

1. Belk, J.M.: Thompson’s Group $$F$$ F . PhD thesis, Cornell University, (2004). arXiv:math.GR/0708.3609v1

2. Bleak, C., Bowman, H., Gordon, A., Graham, G., Hughes, J., Matucci, F., Sapir, E.: Centralizers in R. Thompson’s group $${V}_n$$ V n . Groups Geom. Dyn., to appear. arXiv:math.GR/1107.0672v3

3. Bogley, W.A., Pride, S.J.: Calculating generators of $$\Pi _2$$ Π 2 . In: Two-dimensional homotopy and combinatorial group theory, volume 197 of London Math. Soc. Lecture Note Ser., pp. 157–188. Cambridge Univ. Press, Cambridge (1993)

4. Brin, M.G., Squier, C.C.: Presentations, conjugacy, roots, and centralizers in groups of piecewise linear homeomorphisms of the real line. Comm. Algebra 29(10), 4557–4596 (2001)

5. Brin, M.G.: The algebra of strand splitting. I. A braided version of Thompson’s group $$V$$ V . J. Group Theory 10(6), 757–788 (2007)

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1. The Generation Problem in Thompson Group;Memoirs of the American Mathematical Society;2023-12

2. An introduction to Thompson knot theory and to Jones subgroups;Journal of Knot Theory and Its Ramifications;2023-06-29

3. Thompson-like groups, Reidemeister numbers, and fixed points;Geometriae Dedicata;2023-03-25

4. Conjugator length in Thompson's groups;Bulletin of the London Mathematical Society;2022-12-10

5. On the 3-colorable subgroup and maximal subgroups of Thompson’s group F;Annales de l'Institut Fourier;2022-11-28

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