Positive — Positivité en géométrie arithmétique, algébrique et analytique

Des textes

1. Tate (1966). Endomorphisms of abelian varieties over finite fields. Inventiones Math.
2. Lang (1997). Survey of Diophantine Geometry, chapitres III et IV.
3. Séminaire sur les pinceaux arithmétiques: la conjecture de Mordell (édité par L. Szpiro), Astérisque 125 (1985).
4. Deligne. Preuve des conjectures de Tate et de Shafarevitch. Séminaire Bourbaki, 26 (1983-1984), Exposé No. 616.
5. Szpiro. La conjecture de Mordell. Séminaire Bourbaki, 26 (1983-1984), Exposé No. 619
6. Zarkhin et Parshin Finiteness. Problems in Diophantine geometry [S. Lang, Fundamentals of Diophantine geometry, Russian translation, Appendix, see pp. 369–438, "Mir'', Moscow, 1986; MR0854670 (88a:11054)] paru dans American Mathematical Society Translations. Series 2. Vol. 143. Eight papers translated from the Russian. Edited by Ben Silver. American Mathematical Society Translations, Series 2, 143.
7. Helgason (1978). Differential geometry, Lie groups and symmetric space.
8. Nadel (1989). The nonexistence of certain level structures on abelian varieties over complex function fields. Ann. of Math.
9. Baily, W. L., Jr.; Borel, A. On the compactification of arithmetically defined quotients of bounded symmetric domains. Bull. Amer. Math. Soc. 70 1964 588–593.
10. Baily & Borel (1966). Compactification of arithmetic quotients of bounded symmetric domains. Ann. of Math.