Flots d'Anosov dont les feuilletages stables sont différentiables

 Access to full text

 Full (PDF)

1. [An] D. V. ANOSOV, Geodesic Flows on Compact Riemannian Manifolds of Negative Curvature (Proc. Steklov. Math. Inst. A.M.S. Translations, 1969). 
2. [Ar] V. ARNOLD, Chapitres supplémentaires de la théorie des équations différentielles ordinaires, Mir, Moscou, 1980. Zbl0455.34001MR83a:34003
3. [B] R. BOWEN, Equilibrium States and the Ergodic Theory of Anosov Diffeomorphisms (Lecture Notes in Math., n° 470, 1975, Springer). Zbl0308.28010MR56 #1364
4. [BK] K. BURNS et A. KATOK, en collaboration avec W. BALLMAN, M. BRIN, P. ELERBEIN et R. OSSERMAN, Manifolds with Non Positive Curvature (Ergod. and Dynam. Syst., vol. 5, 1985, p. 307-317). Zbl0572.58019
5. [FO] J. FELDMAN et D. ORNSTEIN, Semirigidity of Horocycle Flows Over Compact Surfaces of Variable Negative Curvature, preprint. Zbl0633.58024
6. [F] D. FRIED, Transitive Anosov Flows and Pseudo-Anosov Maps (Topology, vol. 22, n° 3, 1983, p. 299-303). Zbl0516.58035MR84j:58095
7. [G] E. GHYS, Flots d'Anosov sur les 3-variétés fibrés en cercle [Ergod. Th. and Dynam. Sys., (4), 1984, p. 67-80]. Zbl0527.58030MR86b:58098
8. [Go] S. GOODMAN, Dehn Surgery on Anosov Flows, Geometric Dynamics (Lecture Notes in Math., Springer, n° 1007, p. 300-307). Zbl0532.58021MR1691596
9. [HA] A. HAEFLIGER, Groupoïdes d'holonomie et classifiants (Astérisque, vol. 116, 1984, p. 70-97). Zbl0562.57012MR86c:57026a
10. [H-T] HANDEL et W. THRUSTON, Anosov Flows on New 3-Manifolds (Inv. Math., vol. 59, 1980, p. 95-103). Zbl0435.58019MR81i:58032
11. [He] J. HEMPEL, 3-Manifolds (Annals of Mathematics Studies, n° 86, Princeton University Press, 1976). Zbl0345.57001MR54 #3702
12. [HPS] M. HIRSCH, C. PUGH et M. SHUB, Invariant Manifolds (Lecture Notes in Math., n° 583, 1977, Springer). Zbl0355.58009MR58 #18595
13. [HK] S. HURDER et A. KATOK, Differentiability, Rigidity and Godbillon-Vey Classes for Anosov Flows, Preprint. Zbl0725.58034
14. [M] Y. MITSUMATSU, A Relation Between the Topological Invariance of the Godbillon-Vey Class and the Differentiability of Anosov Foliations (Advanced Studies in Pure Math., vol. 5, 1985). Zbl0653.57018MR88a:57050
15. [O] P. ORLIK, Seifert Manifolds (Lecture Notes in Math., n° 291, Springer-Verlag, 1972). Zbl0263.57001MR54 #13950
16. [P] J. PLANTE, Anosov Flows, Transversely Affine Foliations and a Conjecture of Verjovsky [J. London. Math. Soc., (2), 23, 1981, n° 2, p. 359-362]. Zbl0465.58020MR82g:58069
17. [RV] F. RAYMOND et T. VASQUEZ, 3-Manifolds Whose Universal Coverings Are Lie Groups (Topology and its Applications, vol. 12, 1981, p. 161-179). Zbl0468.57009MR82i:57011
18. [T] W. THURSTON, The Geometry and Topology of 3-Manifolds, chap. 4 and 5, Princeton Lectures Notes. 

1. Yves Benoist, Patrick Foulon, François Labourie, Flots d'Anosov à distributions de Liapounov différentiables. I
2. David E. Blair, Special directions on contact metric manifolds of negative $\xi$-sectional curvature
3. François Salein, Variétés anti-de Sitter de dimension 3
4. Étienne Ghys, Déformations de flots d'Anosov et de groupes fuchsiens
5. Yoshihiko Mitsumatsu, Anosov flows and non-Stein symplectic manifolds
6. Thierry Barbot, Plane affine geometry and Anosov flows
7. Yong Fang, Real and complex transversely symplectic Anosov flows of dimension five
8. Étienne Ghys, L'invariant de Godbillon-Vey
9. Gabriel P. Paternain, Hyperbolic dynamics of Euler-Lagrange flows on prescribed energy levels
10. François Labourie, Cross ratios, surface groups, $PSL(n,𝐑)$ and diffeomorphisms of the circle