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Tate, John
Classes d'isogénie des variétés abéliennes sur un corps fini. Séminaire Bourbaki, 11 (1968-1969), Exp. No. 352, 16 p.
Full text djvu | pdf | Reviews Zbl 0212.25702 | 8 citations in Numdam
stable URL: http://www.numdam.org/item?id=SB_1968-1969__11__95_0
[1] J. Giraud - Remarque sur une formule de Taniyama, Invent. Math., vol. 5, fasc. 3, 1968, p. 231-236. MR 227172 | Zbl 0165.54801
[2] T. Honda - Isogeny classes of abelian varieties over finite fields, Journ. Math. Soc. Japan, 20, 1968, p. 83-95. MR 229642 | Zbl 0203.53302
[3] J. Lubin - One-parameter formal Lie groups over p-adic integer rings, Annals of Maths., 80, 1964, p. 464-484. MR 168567 | Zbl 0135.07003
[4] J. Lubin et J. Tate - Formal complex multiplication in local fields, Annals of Maths., 89, 1965, p. 380-387. MR 172878 | Zbl 0128.26501
[5] J.I. Manin - La théorie des groupes formels commutatifs sur les corps de caractéristique finie (en russe), Usp. Mat. Nauk, 18, 1963, p. 3-90. [Traduction anglaise : Russian Math. Surv., 18, n° 6, p. 1-83.]
[6] J.S. Milne - Extensions of abelian varieties defined over a finite field, Invent. Math., 5, 1968, p. 63-84.
Article | MR 229652 | Zbl 0205.24901
[7] J.-P. Serre - Abelian l-adic representations and elliptic curves, W. A. Benjamin, Inc., New York, 1968. MR 263823 | Zbl 0186.25701
[8] J.-P. Serre - Groupes p-divisible (d'après J. Tate), Sém. Bourbaki, 1966/67, exposé 318.
Numdam | Zbl 0197.17201
[9] J.-P. Serre et J. Tate - Good reduction of abelian varieties, Annals of Maths., à paraître. Zbl 0172.46101
[10] G. Shimura et Y. Taniyama - Complex multiplication of abelian varieties and its applications to number theory, Publ. Math. Soc. Japan, 6, 1961. MR 125113 | Zbl 0112.03502
[11] J. Tate - Endomorphisms of abelian varieties over finite fields, Invent. Math., 2, 1966, p. 134-144.
Article | MR 206004 | Zbl 0147.20303
[12] J. Tate - Endomorphisms of abelian varieties over finite fields II, Invent. Math., toujours à paraître. MR 206004
[13] W.C. Waterhouse - Abelian varieties over finite fields, Thesis, Harvard University, May 1968. |
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