Connexité rationnelle des variétés de Fano

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1. [C] F. CAMPANA, Coréduction algébrique d'un espace analytique compact faiblement Kählerien (Inv. Math., vol. 81, 1981, p. 187-223). Zbl0436.32024MR84e:32028
2. [C'] F. CAMPANA, Théorème de finitude pour les variétés de Fano suffisamment uniréglées [J.f.d.R.u.A. Math. (à paraître)]. 
3. [K-M-M] J. KOLLÁR, Y. MIYAOKA et S. MORI, Rational Curves on Fano Manifolds, Preprint. Zbl0776.14012
4. [Ko-Mi-Mo] J. KOLLÁR, Y. MIYAOKA et S. MORI, Rationally Connected Varieties, Preprint. 
5. [Mi] Y. MIYAOKA, On the Structure of Uniruled Varieties, Manuscrit non publié 1986. 
6. [M-M] Y. MIYAOKA et S. MORI, A numerical Criterion for Uniruledness (Ann. Math., vol. 124, 1986, p. 65-69). Zbl0606.14030MR87k:14046
7. [M] S. MORI, Projective Manifolds with Ample Tangent Bundles (Ann. Math., vol. 110, 1979, p. 593-606). Zbl0423.14006MR81j:14010
8. [N] A. NADEL, Boundedness of Fano Varieties with Picard Number One, Preprint. Zbl0754.14026
9. [T] H. TSUJI, Boundedness of the Degree of Fano Manifolds with b2 = 1, Preprint. 

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