$p$-adic cycles

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1. [1] B. DWORK, Norm residue symbol in local number fields, Abh. Math. Sem. Univ. Hamburg, 22 (1958), pp. 180-190. Zbl0083.26001MR20 #4541
2. [2] B. DWORK, On the zeta function of a hypersurface, Publ. Math. I.H.E.S., 12 (1962), pp. 5-68. Zbl0173.48601MR28 #3039
3. [3] B. DWORK, A deformation theory for the zeta function of a hypersurface, Proc. Int. Cong. Math., Stockholm, 1962. Zbl0196.53302
4. [4] B. DWORK, On the zeta function of a hypersurface, II, Annals of Math., 80 (1964), pp. 227-299. Zbl0173.48601MR32 #5654
5. [5] P. GRIFFITHS, Periods of integrals of an algebraic manifold, Notes, Univ. of Calif., Berkeley, 1966. 
6. [6] P. GRIFFITHS, On the period matrices and monodromy of homology in families of algebraic varieties, Publ. Math. I.H.E.S. (to appear). 
7. [7] W. HODGE, Theory and applications of harmonic integrals, Cambridge, 1952. Zbl0048.15702MR14,500b
8. [8] N. KATZ, On the differential equations satisfied by period matrices, Publ. Math. I.H.E.S., 35 (1968), pp. 71-106. Zbl0159.22502MR39 #4168
9. [9] M. KRASNER, Prolongement analytique uniforme et multiforme dans les corps valués complets, Colloque Int. C.N.R.S., n° 143, Paris, 1966. Zbl0139.26202MR34 #4246
10. [10] S. LANG and A. WEIL, Number of points of varieties in finite fields, Amer. J. Math., 76 (1954), pp. 819-827. Zbl0058.27202MR16,398d
11. [11] J. MANIN, The Hasse-Witt matrix of an algebraic curve, Amer. Math. Soc. Translations, ser. 2, 45 (1965). Zbl0148.28002
12. [12] D. REICH, A p-adic fixed point formula, Amer. J. Math. (to appear). Zbl0213.47502
13. [13] S. SHATZ, The cohomology of certain elliptic curves over local and quasi-local fields, Ill. J. Math., 11 (1967). Zbl0146.42301MR35 #6683
14. [14] H. WEBER, Lehrbuch der algebra, vol. III, Chelsea Publ. Co., N. Y. Zbl29.0064.01
15. [15] A. GROTHENDIECK, Theorèmes de dualité pour les faisceaux algébriques cohérents, Sem. Bourbaki, n° 149 (1957). 
16. [16] B. DWORK, On the rationality of the zeta function, Amer. J. Math., 82 (1960), pp. 631-648. Zbl0173.48501MR25 #3914
17. [17] B. DWORK, A deformation theory for singular hypersurfaces, Proc. Int. Colloq. Alg. Geom., Tata Inst. Fund Res. Bombay, 1968. Zbl0218.14014
18. [18] G. WASHNITZER, Some properties of formal schemes, Notes, Princeton Univ., 1963-1964. 
19. [19] J.-P. SERRE, Abelian l-adic representations and elliptic curves, W. A. Benjamin, Inc., New York, 1968. Zbl0186.25701MR41 #8422
20. [20] D. N. CLARK, A note on the p-adic convergence of solutions of linear differential equations, Proc. Amer. Math. Soc., 17 (1966), pp. 262-269. Zbl0147.31101MR32 #4350
21. [21] R. FRICKE, Die Elliptischen Funktionen und ihre Anwendungen, vol. II, Leipzig, 1922. JFM48.0432.01

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