Sur l'image de l'application d'Abel-Jacobi de Bloch

 Access to full text

 Full (PDF)

1. [1] BEAUVILLE (A.). — Variétés de Prym et jacobiennes intermédiaires, Ann. Sci. École Norm. Sup., t. 10, 1977, p. 304-392. Zbl0368.14018MR57 #12532
2. [2] BLOCH (S.). — Torsion algebraic cycles and a theorem of Roitman, Math. Comp., t. 39, 1979, p. 107-127. Zbl0463.14002MR80k:14012
3. [3] BLOCH (S.). — Lectures on algebraic cycles. — Duke Univ. Math. Ser., 1980. Zbl0436.14003MR82e:14012
4. [4] BLOCH (S.) and KATO (K.). — P-adic étale cohomology, Inst. Hautes Études Sci. Publ. Math., t. 63, 1986, p. 107-152. Zbl0613.14017MR87k:14018
5. [5] BLOCH (S.) and MURRE (J.-P.). — On the Chow group of certain types of Fano threefolds, Math. Comp., t. 39, 1979, p. 47-105. Zbl0426.14018MR80m:14025
6. [6] BLOCH (S.) and OGUS (A.). — Gersten's conjecture and the homology of schemes, Ann. Sci. École Norm. Sup., t. 7, 1974, p. 181-202. Zbl0307.14008MR54 #318
7. [7] CLEMENS (C.H.) and GRIFFITHS (P.A.). — The intermediate Jacobian of the cubic threefold, Ann. of Math., t. 95, 1972, p. 281-356. Zbl0214.48302MR46 #1796
8. [8] CREW (R.). — Some properties of convergent F-isocrystals, Duke Math. J., t. 53, 1986, p. 749-757. MR88a:14021
9. [9] COLLIOT-THÉLÈNE (J.-L.), SANSUC (J.-L.) et SOULÉ (C.). — Torsion dans le groupe de Chow de codimension deux, Duke Math. J., t. 50, 1983, p. 763-801. Zbl0574.14004MR85d:14010
10. [10] DELIGNE (P.). — Le théorème de Noether [SGA 7, exp. XIX, 1973], p. 328-340. (Lecture Notes in Math., 340). Zbl0269.14019MR50 #7135
11. [11] DELIGNE (P.). — Théorie de Hodge III, Inst. Hautes Études Sci. Publ. Math., t. 44, 1974, p. 4-77. Zbl0237.14003MR58 #16653b
12. [12] DELIGNE (P.). — La conjecture de Weil II, Inst. Hautes Études Sci. Publ. Math., t. 52, 1980, p. 137-252. Zbl0456.14014MR83c:14017
13. [13] EKEDAHL (T.). — Sur le groupe fondamental d'une variété unirationnelle, C. R. Acad. Sci. Paris, t. 297, 1983, p. 627-629. Zbl0591.14010MR85f:14010
14. [14] FULTON (W.). — Intersection theory. — Springer, Berlin-Heidelberg-New York-Tokyo, 1984. Zbl0541.14005MR85k:14004
15. [15] GRIFFITHS (P.A.). — On the period of certain rational integrals, Ann. of Math., t. 90, 1969, p. 460-540. Zbl0215.08103MR41 #5357
16. [16] GROTHENDIECK (A.). — Le groupe de Brauer III. — Dix exposés sur la cohomologie des schémas, North Holland, Amsterdam, 1969. 
17. [17] ILLUSIE (L.) et RAYNAUD (M.). — Les suites spectrales associées au complexe de de Rham-Witt, Inst. Hautes Études Sci. Publ. Math., t. 57, 1983, p. 73-212. Zbl0538.14012MR85e:14026
18. [18] KATZ (N.). — Etude cohomologique des pinceaux de Lefschetz [SGA 7, exp. XVIII, 1973], p. 254-327. — (Lecture Notes in Math., 340). Zbl0284.14007MR50 #7135
19. [19] KATZ (N.). — Le théorème de Griffiths [SGA 7, exp. XX, 1973], p. 341-362. (Lecture Notes in Math., 340). Zbl0271.14002MR50 #7135
20. [20] KATZ (N.) and MESSING (W.). — Some consequences of the Riemann hypothesis for varieties over finite fields, Invent. Math., t. 23, 1974, p. 73-77. Zbl0275.14011MR48 #11117
21. [21] LECOMTE (F.). — Rigidité des groupes de Chow, Duke Math. J., t. 53, 1986, p. 405-426. Zbl0632.14007MR88c:14013
22. [22] MAZUR (B.). — Frobenius and the Hodge filtration, Bull. Amer. Math. Soc., t. 78, 1972, p. 653-667. Zbl0258.14006MR48 #8507
23. [23] MERCURJEV (A.S.) and SUSLIN (A.A.). — K-cohomology of Severi-Brauer varieties and norme residue homomorphisms, Izv. Akad. Nauk SSSR Ser. Mat., t. 46, 1982, p. 1011-1046. Zbl0525.18008
24. [24] MURRE (J.-P.). — Algebraic equivalence modulo rational equivalence on a cubic threefold, Math. Comp, t. 25, 1972, p. 161-206. Zbl0242.14002MR50 #4576a
25. [25] MURRE (J.-P.). — Un résultat en théorie des cycles algébriques de codimension deux, C.R. Acad. Sci. Paris, t. 296, 1983, p. 981-984. Zbl0532.14002MR86c:14004
26. [26] MURRE (J.-P.). — Abel-Jacobi equivalence versus incidence equivalence for algebraic cycles of codimension two, Topology, t. 24, 1985, p. 361-367. Zbl0585.14009MR87a:14007
27. [27] QUILLEN (D.). — Higher algebraic K-theory I, Lecture Notes in Math., t. 341, 1973, p. 85-147. Zbl0292.18004MR49 #2895
28. [28] RAPOPORT (M.). — Complément à l'article de P. Deligne “La conjecture de Weil pour les surfaces K3”, Invent. Math., t. 15, 1972, p. 227-236. Zbl0228.14014MR46 #9046
29. [29] ROJTMAN (A.A.). — The torsion of the group 0-cycles modulo rational equivalence, Ann. of Math., t. 111, 1980, p. 553-569. Zbl0504.14006MR81g:14003
30. [30] SAITO (H.). — Abelian varieties attached to cycles of intermediate dimension, Nagoya Math. J., t. 75, 1979, p. 95-119. Zbl0433.14036MR81a:14021
31. [31] SHIODA (T.). — Algebraic cycles on certain K3 surfaces in characteristic p, Proc. of the Internat. Conf. on Manifolds and Related Topics in Topology [Tokyo. 1973], p. 357-364. — BAILY-JR (W.), SHIODA (T.). Zbl0311.14007
32. [32] SHIODA (T.). — A note on a theorem of Griffiths on the Abel-Jacobi map, Invent. Math., t. 82, 1985, p. 461-465. Zbl0597.14007MR87i:14006
33. [33] SHIODA (T.). — Algebraic cycles in hypersurfaces in Pn, Proc. of Sendai Symposium in Algebraic Geometry, Kinokuniya-North Holland (Advanced Studies in Pure Math.), t. 10, 1987, p. 717-732. Zbl0649.14002MR89d:14009
34. [34] SHIODA (T.) and KATSURA (T.). — On Fermat varieties, Tôhoku Math. J., t. 31, 1979, p. 97-115. Zbl0415.14022MR80g:14033
35. [35] TERASOMA (T.). — Complete intersections with middle Picard number 1 defined over Q, Math. Z., t. 189, 1985, p. 289-296. Zbl0579.14006MR86f:14010

1. Chad Schoen, On the computation of the cycle class map for nullhomologous cycles over the algebraic closure of a finite field