Algebraic & Geometric Topology Volume 23, issue 6 (2023)

Download this article
	For screen
	For printing

Recent Issues

The Journal

About the Journal

Editorial Board

Editorial Interests

Submission Guidelines

Submission Page

Policies for Authors

Ethics Statement

ISSN (electronic): 1472-2739

ISSN (print): 1472-2747

Other MSP Journals

A uniqueness theorem for transitive Anosov flows obtained by gluing hyperbolic plugs

François Béguin and Bin Yu

Algebraic & Geometric Topology 23 (2023) 2673–2713

DOI: 10.2140/agt.2023.23.2673

Bibliography

1	M Aschenbrenner, S Friedl, H Wilton, 3–Manifold groups, Eur. Math. Soc. (2015) MR3444187
2	T Barbot, Generalizations of the Bonatti–Langevin example of Anosov flow and their classification up to topological equivalence, Comm. Anal. Geom. 6 (1998) 749 MR1652255
3	T Barbot, De l’hyperbolique au globalement hyperbolique, habilitation, Université Claude Bernard – Lyon I (2005)
4	T Barthelmé, Anosov flows in 3–manifolds, lecture notes (2017)
5	F Béguin, C Bonatti, B Yu, Building Anosov flows on 3–manifolds, Geom. Topol. 21 (2017) 1837 MR3650083
6	F Béguin, B Yu, Coding periodic orbits for Anosov flows obtained by gluing hyperbolic plugs and applications, in preparation
7	C Bonatti, R Langevin, Un exemple de flot d’Anosov transitif transverse à un tore et non conjugué à une suspension, Ergodic Theory Dynam. Systems 14 (1994) 633 MR1304136
8	S R Fenley, Quasigeodesic Anosov flows and homotopic properties of flow lines, J. Differential Geom. 41 (1995) 479 MR1331975
9	É Ghys, Flots d’Anosov sur les 3–variétés fibrées en cercles, Ergodic Theory Dynam. Systems 4 (1984) 67 MR758894