Remarques sur le revêtement universel des variétés kählériennes compactes

 Access to full text

 Full (PDF)

1. [A] ATIYAH (M.). — Elliptic operators, discrete groups and Von Neumann algebras, Soc. Math. France, Astérisque, t. 32-33, 1976, p. 43-72. Zbl0323.58015
2. [B] BARLET (D.). — Espace analytique des cycles..., Lect. Notes Math., t. 482, 1975, p. 1-158. Zbl0331.32008MR53 #3347
3. [B-P-V] BARTH (W.), PETERS (C.), VON DE VEN (A.). — Compact complex surfaces, Ergeb. Math. Grenzgeb., t. 4, 1984. Zbl0718.14023MR86c:32026
4. [Bl] BLANCHARD (A.). — Sur les variétés analytiques complexes, Ann. Scient. École Nor. Sup., t. 73, 1958, p. 157-202. Zbl0073.37503MR19,316e
5. [C1] CAMPANA (F.). — Coréduction algébrique d'un espace analytique faiblement kählérien compact, Invent. Math., t. 63, 1981, p. 187-223. Zbl0436.32024MR84e:32028
6. [C2] CAMPANA (F.). — Twistor spaces of class C, J. Differential Geom., t. 33, 1991, p. 541-549. Zbl0694.32017MR92g:32059
7. [C3] CAMPANA (F.). — Réduction d'Albanese d'un morphisme kählérien propre, I et II, Compositio Math., t. 54, 1985, p. 373-398 et 399-416. Zbl0609.32008MR87h:32058
8. [C4] CAMPANA (F.). — Connexité rationnelle des variétés de Fano, Ann. Scient. École Nor. Sup., t. 25, 1992, p. 539-545. Zbl0783.14022MR93k:14050
9. [C5] CAMPANA (F.). — Fundamental group and positivity properties of cotangent sheaves of compact Kähler manifolds, à paraître au J. Alg. Geometry. 
10. [Ca] CATANESE (F.). — Moduli and classification of irregular Kähler manifolds..., Invent. Math., t. 104, 1991, p. 263-289. Zbl0743.32025MR92f:32049
11. [F] FUJIKI (A.). — Semi-simple reductions of compact complex varieties, Pub. Institut Élie Cartan, t. 8, 1983, p. 79-133. Zbl0562.32014MR85m:32027
12. [G.A]SÉMINAIRE de Géométrie Analytique. — Pub. Institut Élie Cartan, 5, 1982. 
13. [G] GROMOV (M.). — Kähler hyperbolicity and L2-Hodge theory, J. Differential Geom., t. 33, 1991, p. 263-292. Zbl0719.53042MR92a:58133
14. [Gu] GURJAR (R.V.). — Coverings of algebraic varieties in algebraic geometry, Sendai (1985), Adv. Stud. Pure Math. 10, T. Oda. éd., p. 179-183. Zbl0659.14011MR90e:14012
15. [H] HIRZEBRUCH (F.). — Topological methods in algebraic geometry. — Springer Verlag, 1978. 
16. [K] KAWAMATA (Y.). — Abundance theorem for minimal threefolds, Preprint Univ. Tokyo, 1991. 
17. [Ko] KODAIRA (K.). — A theorem of completeness..., Ann. of Math., t. 75, 1962, p. 146-162. Zbl0112.38404MR24 #A3665b
18. [Kol] KOLLAR (J.). — Shafavavitch maps and plurigenera of algebraic varieties, Preprint, 1992. 
19. [Ko-Mi-Mo1] KOLLAR (J.), MIYAOKA (Y.), MORI (S.). — Rationally connected varieties, J. Alg. Geometry, 1, 1992, p. 429-448. Zbl0780.14026MR93i:14014
20. [Ko-Mi-Mo2] KOLLAR (J.), MIYAOKA (Y.), MORI (S.). — Boundedness and rational connectedness of Fano manifolds, Preprint, 1991. 
21. [L] LELONG (P.). — Intégration sur un ensemble analytique, Bull. Soc. Math. France, t. 85, 1957, p. 239-262. Zbl0079.30901MR20 #2465
22. [Li] LIEBERMAN (D.). — Compactness of the Chow scheme, Lect. Notes Math., t. 670, 1977, p. 140-186. Zbl0391.32018MR80h:32056
23. [Mi] MIYAOKA (Y.). — On the Kodaira dimension of minimal threefolds, Math. Ann., t. 281, 1988, p. 325-332. Zbl0625.14023MR89g:14028
24. [Mi′] MIYAOKA (Y.). — Abundance conjecture for 3-folds. Case v = 1, Comp. Math., t. 68, 1988, p. 203-220. Zbl0681.14019MR89m:14023
25. [Mo] MORI (S.). — Flip theorem and the existence of minimal models for 3-folds, J. Amer. Math. Soc., t. 1, 1988, p. 117-253. Zbl0649.14023MR89a:14048
26. [N] NORI (M.V.). — Zariski's conjecture and related problems., Ann. Scient. École Nor. Sup., t. 16, 1983, p. 305-344. Zbl0527.14016MR86d:14027
27. [Ra] RAN (Z.). — On subvarieties of Abelian varieties, Inv. Math., t. 62, 1981, p. 459-479. Zbl0474.14016MR82d:14024
28. [R] REID (M.). — Bogomolov's theorem c21 ≤ 4c2. — Int. Symp. Alg. Geom. Kyoto, 1977. Zbl0478.14003
29. [S] SHAFAVEVITCH (R.I.). — Basic Algebraic Geometry. — Springer-Verlag, 1977. 
30. [U] UENO (K.). — Classification theory of algebraic varieties and compact complex spaces, Lect. Notes Math., t. 439. Zbl0299.14007MR58 #22062

1. Frédéric Campana, Connexité abélienne des variétés kählériennes compactes
2. Frédéric Campana, Orbifolds, special varieties and classification theory: an appendix
3. Terrence Napier, Mohan Ramachandran, [unknown]
4. Philippe Eyssidieux, Systèmes linéaires adjoints $L^2$
5. Finnur Lárusson, Compact quotients of large domains in complex projective space
6. Viatcheslav Kharlamov, Variétés de Fano réelles
7. Olivier Debarre, Variétés de Fano
8. Benoît Claudon, Andreas Höring, Compact Kähler manifolds with compactifiable universal cover
9. Terrence Napier, Mohan Ramachandran, Generically strongly $q$-convex complex manifolds
10. Jörg Winkelmann, Complex analytic geometry of complex parallelizable manifolds