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La conjecture de Weil. II. (French) Zbl 0456.14014


MSC:

14G99 Arithmetic problems in algebraic geometry; Diophantine geometry
14F30 \(p\)-adic cohomology, crystalline cohomology
14F35 Homotopy theory and fundamental groups in algebraic geometry
14G15 Finite ground fields in algebraic geometry
14G20 Local ground fields in algebraic geometry

Citations:

Zbl 0287.14001
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References:

[1] P. Deligne, La conjecture de Weil, I,Publ. Math. IHES,43 (1974), 273–308.
[2] P. Deligne, Théorie de Hodge, I,Actes ICM, Nice, Gauthier-Villars, 1970, t. I, 425–430; II,Publ. Math. IHES,40 (1971), 5–58; III,Publ. Math. IHES,44 (1974), 5–77.
[3] P. Deligne, Poids dans la cohomologie des variétés algébriques,Actes ICM, Vancouver, 1974, 79–85.
[4] P. Deligne, Formes modulaires et représentationsl-adiques,Sém. Bourb. 355 (févr. 1969), inLN,179 (Springer Verlag).
[5] P. Deligne, Les constantes des équations fonctionnelles des fonctions L, inProc. Antwerpen conf., vol. 23,LN,349 (Springer Verlag), 501–595.
[6] P. Deligne, P. Griffiths, J. Morgan etD. Sullivan, Real homotopy theory of Kähler manifolds,Inv. Math.,29 (1975), 245–274. · Zbl 0312.55011
[7] N. Katz andW. Messing, Some consequences of the Riemann Hypothesis for Varieties over Finite Fields,Inv. Math.,23 (1974), 73–77. · Zbl 0275.14011
[8] E. Miller, De Rham cohomology with arbitrary coefficients,Topology,17 (2) (1978), 193–203. · Zbl 0386.55011
[9] J. Morgan, The algebraic topology of smooth algebraic manifolds,Publ. Math. IHES,48 (1978), 137–204, · Zbl 0401.14003
[10] J.-P. Serre,Corps locaux, Publ. Math. Nancago, Hermann, 1962. · Zbl 0137.02601
[11] J.-P. Serre,Abelian l-adic representations and elliptic curves, Benjamin, 1968.
[12] J. Steenbrink, Limits of Hodge structures,Int. Math.,31 (1976), 229–257. · Zbl 0303.14002
[13] D. Sullivan, Infinitesimal calculations in topology,Publ. Math. IHES,47 (1977), 269–331. · Zbl 0374.57002
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