Variétés de Fano réelles

 Access to full text

 Full (PDF)

1. [1] S. Akbulut, H. King - Rational structures on 3-manifolds. Pacific J. Math., vol. 151, 1991, p. 201-204. Zbl0746.57004MR1123439
2. [2] H. Alexander - Continuing 1-dimensional analytic sets. Math. Ann., vol. 191, 1971, p. 143-144. Zbl0211.10204MR283236
3. [3] V.I. Arnol'd - On the arrangements of the ovals of real plane curves, involutions of 4-dimensional manifolds, and the arithmetic of integral quadratic forms. Functional Anal. Appl., vol. 5, 1971, p. 169-176. Zbl0268.53001MR286790
4. [4] R. Benedetti, A. Marin - Déchirures de variétés de dimension3. Comm. Math. Helv., vol. 67, 1992, p. 514-545. Zbl0792.57007MR1185807
5. [5] J. Bochnak, M. Coste, M.-F. Roy - Géométrie algébrique réelle. Ergebnisse der Mathematik und ihrer Grenzgebiete, 12 ; Springer - Verlag, 1987. Zbl0633.14016MR949442
6. [6] A. Borel, J.-P. Serre - Théorèmes de finitude en cohomologie galoisienne. Comm. Math. Helv., vol. 39, 1964, p. 111-164. Zbl0143.05901MR181643
7. [7] D. Burns - On the uniqueness and characterization of Grauert tubes. In Complex analysis and geometry (Trento, 1993) Lecture Notes in Pure and Appl. Math., vol. 173, p. 119-133. Zbl0921.32006MR1365971
8. [8] F. Campana - Remarques sur le revêtement universel des variétés kählériennes compactes. Bull. Soc. Math. France, vol. 122, 1994, n. 2, p. 255-284. Zbl0810.32013MR1273904
9. [9] A. Comessatti - Sulla connessione delle superfizie razionali reali. Annali di Math., vol. 23, 1914, p. 215-283. Zbl45.0889.02JFM45.0889.02
10. [10] C. Conley, E. Zehnder - Morse type index theory for flows and periodic solutions for Hamiltonian equations. Comm. Pure Appl. Math., vol. 37, 1984, p. 207-253. Zbl0559.58019MR733717
11. [11] O. Debarre - Variétés de Fano. Sém. Bourbaki, exp. n° 827, Astérisque245 (1997), p. 197-221. Zbl0939.14022MR1627112
12. [12] O. Debarre, L. Manivel - Sur la variété des espaces linéaires contenus dans une intersection complète. Math. Ann., vol. 312, 1998, n. 3, p. 549-574. Zbl0913.14015MR1654757
13. [13] A. Degtyarev, I. Itenberg, V. Kharlamov - Real Enriques surfaces. Submitted to Lecture Notes Math. Zbl0963.14033
14. [14] A. Degtyarev, V. Kharlamov - Topological properties of real algebraic varieties : du côté de chez Rokhlin. À paraître dans Uspekhi Mat. Nauk. Zbl1014.14030
15. [15] J.J. Duistermaat - On the Morse index in variational calculus. Adv. Math., vol. 21, 1976, 173-195. Zbl0361.49026MR649277
16. [16] A.L. Edmonds - Orientability of fixed point sets. Proc. Amer. Math. Soc., vol. 82, 1981, n. 1, p. 120-124. Zbl0466.57016MR603614
17. [17] A. Floer, H. Hofer, - Coherent orientations for periodic orbit problems in symplectic geometry. Math. Z., vol 212, 1993, n. 1, p. 13-38. Zbl0789.58022MR1200162
18. [18] H. Grauert - On Levi's problem and the imbedding of real-analytic manifolds. Annals of Math., vol. 68, 1958, n. 3, p. 460-472. Zbl0108.07804MR98847
19. [19] H. Hofer, C. Viterbo - The Weinstein Conjecture in the Presence of Holomorphic Spheres. Commun. Pure Appl. Math., vol 45, 1992, p. 582-622. Zbl0773.58021MR1162367
20. [20] N.V. Ivanov - Approximation of smooth manifolds by real algebraic sets. Uspekhi Mat. Nauk, vol. 37, 1982, n. 1, p. 3-52. Zbl0571.14013MR643764
21. [21] V.M. Kharlamov - Topological types of nonsingular surfaces of degree 4 in RP3. Funkcional. Anal. i Priložen., vol. 10, 1976, n. 4, p. 55-68. Zbl0351.14030MR450288
22. [22] S. Kobayashi, T. Ochiai - On complex manifolds with positive tangent bundles. J. Math. Soc. Japan, vol. 22, 1970, p. 499-525. Zbl0197.36003MR275477
23. [23] J. Kollár - Real algebraic threefolds. II. Minimal Model Program. J. Amer. Math. Soc., vol. 12, 1999, p. 33-83. Zbl0964.14013MR1639616
24. [24] J. Kollár - Non-projective Nash conjecture. exposé à Paris XI, juin 1999. 
25. [25] J. Kollár - Rationally connected varieties over local fields. Ann. of Math., vol. 150, 1999, p. 357-367. Zbl0976.14016MR1715330
26. [26] V.A. Krasnov - Characteristic classes of vector bundles on a real algebraic variety. Izv. Akad. Nauk SSSR Ser. Mat., vol. 55, 1991, n. 4, p. 716-746. Zbl0746.14024MR1137584
27. [27] S.B. Myers - Riemannian manifolds with positive mean curvature. Duke Math. J., vol. 8, 1941, p. 401-404. Zbl0025.22704MR4518
28. [28] G. Mikhalkin - Blowup equivalence of smooth closed manifolds. Topology, vol. 36, 1997, p. 287-299. Zbl0861.57030MR1410476
29. [29] J. Nash - Real algebraic manifolds. Annals of Math., vol. 56, 1952, n. 3, p. 405-421. Zbl0048.38501MR50928
30. [30] N. Yu. Netsvetaev - An analogue of the Maslov index. Journal of Math. Sci., vol. 81, 1996, n. 2, p. 2535-2537. Zbl0852.57023MR1259040
31. [31] S. Yu. Orevkov - Link theory and oval arrangements of real algebraic curves. Topology, vol. 38, 1999, n. 4, p. 779-810. Zbl0923.14032MR1679799
32. [32] V.A. Rokhlin - Proof of the Gudkov conjecture. Funkts. Anal. i Prilozhen., vol. 6, 1972, n. 2, p. 62-64. Zbl0259.14010MR296070
33. [33] B. Shiffman - On the Continuation of Analytic Sets. Math. Ann., vol. 185, 1970, p. 1-12. Zbl0176.38004MR320361
34. [34] R. Silhol - Real algebraic surfaces. Lect. Notes Math., vol. 1392, 1989. Zbl0691.14010MR1015720
35. [35] A.J. Sommese - Real algebraic spaces. Ann. Scuola Norm. Sup. Pisa, vol. 4, 1977, n. 4, p. 599-612. Zbl0371.14013MR460698
36. [36] A. Tognoli - Quelques exemples en géométrie algébrique réelle. in Séminaire sur la géométrie algébrique réelle, Publ. Math. Univ. Paris VII, vol. 24, 1986, p. 29-34. Zbl0637.14016MR923542
37. [37] O. Ya. Viro - Achievements in the topology of real algebraic varieties in the last 6 years. Uspekhi Mat. Nauk, vol. 41, 1986, n. 3, p. 45-67. Zbl0619.14015MR854239
38. [38] C. Viterbo - A new obstruction to embedding Lagrangian tori. Invent. Math., vol. 100, 1990, n. 2, p. 301-320. Zbl0727.58015MR1047136
39. [39] C. Viterbo - Symplectic real algrebraic geometry. À paraître. 
40. [40] J.A. Wiśniewski - On a conjecture of Mukai.Manuscripta Math., vol. 68, 1990, p. 135-141. Zbl0715.14033MR1063222
41. [41] G. Wilson - Hilbert's sixteenth problem. Topology, vol. 17, 1978, n. 1, p. 53-73. Zbl0394.57001MR498591
42. [42] J.Y. Welschinger - J-courbes réelles à nids profonds sur les surfaces réglées. Prépublication d'IRMA-ULP, à paraître dans les œuvres du colloque de Rokhlin, 1999, St. Petersbourg. 

1. Johannes Huisman, Frédéric Mangolte, Every connected sum of lens spaces is a real component of a uniruled algebraic variety