Variétés affines radiales de dimension 3

 Access to full text

 Full (PDF)

1. [1] BARBOT (T.). — La classification des surfaces affines fermées d'après Benzécri et Nagano-Yagi, et la classification des tores projectifs réels. — Prépublication Universidade Federal Fluminense, 1997. 
2. [2] BARBOT (T.). — Variétés affines radiales de dimension 3. — Prépublication Universidade Federal Fluminense, 1997. 
3. [3] BENZÉCRI (J.-P.). — Variétés localement affines et projectives, Bull. Soc. Math. France, t. 88, 1960, p. 229-332. Zbl0098.35204MR23 #A1325
4. [4] BUSEMANN (H.), KELLY (P.). — Projective geometry and projective metrics. — Academic Press, 1953. Zbl0052.37305MR14,1008e
5. [5] CARRIÈRE (Y.). — Flots riemanniens, Astérisque 116, 1984, p. 31-52. Zbl0548.58033MR86m:58125a
6. [6] CARRIÈRE (Y.). — Questions ouvertes sur les variétés affines. — Séminaire Gaston Darboux de Géométrie et de Topologie Différentielle, 1991-1992 (Montpellier), Univ. Montpellier II, 1993, p. 69-72. Zbl0767.53007MR94e:57039
7. [7] CHOI (S.). — Convex decomposition of real projective surfaces. I : л-annuli and convexity, J. Diff. Geom., t. 40, 1994, p. 165-208. Zbl0818.53042MR95i:57015
8. [8] CHOI (S.). — Convex decomposition of real projective surfaces. II : Admissible decompositions, J. Diff. Geom., t. 40, 1994, p. 239-283. Zbl0822.53009MR95k:57016
9. [9] CHOI (S.). — Convex decomposition of real projective surfaces. III, J. Korean. Math. Soc., t. 33, 1996. Zbl0958.53022
10. [10] CHOI (S.). — The decomposition and the classification of radiant affine 3-manifolds (avec un appendice par Barbot-Choi). — Prépublication dg-ga/9712006, à paraître aux Mem. Amer. Math. Soc. Zbl0992.57009
11. [11] CHOI (S.), GOLDMAN (W.M.). — The classification of real projective structures on compact surfaces, Bull. Amer. Math. Soc., t. 34 (2), 1997, p. 161-171. Zbl0866.57001MR97m:57020
12. [12] EPSTEIN (D.B.A.). — Foliations with all leaves compact, Ann. Inst. Fourier, t. 26, 1976, p. 265-282. Zbl0313.57017MR54 #8664
13. [13] FRIED (D.), GOLDMAN (W.), HIRSCH (M.). — Affine manifolds with nilpotent holonomy, Comment. Math. Helv., t. 56, 1981, p. 487-523. Zbl0516.57014MR83h:53062
14. [14] GOLDMAN (W.M.). — Convex real projective structures on compact surfaces, J. Diff. Geom., t. 31, 1990, p. 791-845. Zbl0711.53033MR91b:57001
15. [15] GOLDMAN (W.M.). — Geometric structures on manifolds and varieties of representations, in Geometry of group representations, Contemp. Math., t. 74, 1988, p. 169-198. Zbl0659.57004MR90i:57024
16. [16] HAEFLIGER (A.). — Variétés feuilletées, Ann. Scuola Norm. Sup. Pisa, t. 16, 1962, p. 367-397. Zbl0122.40702MR32 #6487
17. [17] KOSZUL (J.-L.). — Déformations de connexions localement plates, Ann. Inst. Fourier, t. 18, 1968, p. 103-114. Zbl0167.50103MR39 #886
18. [18] NAGANO (T.), YAGI (K.). — The affine structures on the real two-torus, Osaka J. Math., t. 11, 1974, p. 181-210. Zbl0285.53030MR51 #14086
19. [19] RATCLIFFE (J.G.). — Foundations of Hyperbolics Manifolds. — Graduate Texts in Mathematics 149, Springer Verlag. Zbl0809.51001
20. [20] THURSTON (W.). — Three-dimensional geometry and topology. — Notes, Berkeley University, 1990. 
21. [21] SULLIVAN (D.), THURSTON (W.). — Manifolds with canonical coordinates : some examples, Ens. Math., t. 29, 1983, p. 15-25. Zbl0529.53025MR84i:53035
22. [22] VEY (J.). — Sur les automorphismes affines des ouverts convexes saillants, Ann. Scuol. Norm. Sup. Pisa, t. 24, 1970, p. 641-665. Zbl0206.51302MR44 #950
23. [23] VINBERG (E.B.). — Homogeneous cones, Trans. Moscow Math. Soc., t. 12, 1963, p. 340-403. Zbl0138.43301MR28 #1637

1. Thierry Barbot, Feuilletages transversalement projectifs sur les variétés de Seifert