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Table of contents for this issue | Previous article | Next article Waterhouse, William C. Abelian varieties over finite fields. Annales scientifiques de l'École Normale Supérieure, Sér. 4, 2 no. 4 (1969), p. 521-560 Full text djvu | pdf | Reviews MR 42 #279 | Zbl 0188.53001 | 8 citations in Numdam stable URL: http://www.numdam.org/item?id=ASENS_1969_4_2_4_521_0 Bibliography [2] N. BOURBAKI, Algèbre commutative, chap. II, Hermann, Paris, [3] J. W. S. CASSELS, Diophantine equations with special reference to elliptic curves (J. London Math. Soc., vol. 41, [4] E. C. DADE, O. TAUSSKY and H. ZASSENHAUS, On the theory of orders (Math. Ann., vol. 148, [5] M. DEURING, Algebren (Ergeb. der Math., IV.1, Springer, Berlin, [6] M. DEURING, Die Typen der Multiplikatorenringe elliptischer Funktionenkörper (Abh. Math. Sem. Hamburg, Bd. 14, [7] M. EICHLER, Zur Zahlentheorie der Quaternionen-Algebren (J. Reine Angew. Math., Bd. 195, Article | MR 18,297c | Zbl 0068.03303 [8] T. HONDA, Isogeny classes of abelian varieties over finite fields (J. Math. Soc. Japan, vol. 20, Article | MR 37 #5216 | Zbl 0203.53302 [9] Y. IHARA, Hecke polynomials as congruence ζ functions in elliptic modular case (Ann. of Math., (2), vol. 85, [10] S. LANG, Abelian Varieties, Interscience, New York, [11] J. LUBIN, J.-P. SERRE and J. TATE, Elliptic curves and formal groups; in Lecture Notes, Woods Hole Institute in Algebraic Geometry, privately printed, [12] T. ODA, The first de Rham cohomology group and Dieudonné modules (Ann. scient. Éc. Norm. Sup., (4), t. 2, Numdam | MR 39 #2775 | Zbl 0175.47901 [13] F. OORT, Commutative Group Schemes (Lecture Notes in Math., 15, Springer, Berlin, [14] J.-P. SERRE, Algèbre et géométrie, Annuaire Coll. de France, Paris, [15] J.-P. SERRE, Complex multiplication; in J. W. S. Cassels and A. Fröhlich (eds.), Algebraic Number Theory, Academic Press, London, [16] J.-P. SERRE, Groupes p-divisibles (d'après J. Tate), Sém. Bourbaki, 318, [17] G. SHIMURA and Y. TANIYAMA, Complex Multiplication of Abelian Varieties, Publ. Math. Soc. Japan, 6, Tokyo, [18] J. TATE, Endomorphisms of abelian varieties over finite fields (Invent. Math., vol. 2, [19] J. TATE, Endomorphisms of abelian varieties over finite fields. II (Invent. Math., to appear). [20] J. TATE, p-divisible groups; in T.A. Springer (ed.), Local Fields, Springer, Berlin, [21] W. WATERHOUSE, A classification of almost full formal groups (Proc. Amer. Math. Soc., vol. 20, [22] A. WEIL, Variétés abéliennes et courbes algébriques, Hermann, Paris, [23] J. GIRAUD, Remarque sur une formule de Shimura-Taniyama (Invent. Math., t. 5, [24] J. TATE, Classes d'isogénie des variétés abéliennes sur un corps fini (d'après T. Honda), Sém. Bourbaki, 358, |
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