Extensions du groupe additif

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1. [1] J. F. ADAMS, Stable homotopy and generalised homology, Chicago Lectures in Mathematics, Chicago-London, The University of Chicago Press (1974). Zbl0309.55016MR53 #6534
2. [2] D. W. ANDERSON, Simplicial K-theory and generalised homology theories I, II, à paraître. 
3. [3] M. ARTIN, A. GROTHENDIECK et J.-L. VERDIER, Théorie des topos et cohomologie étale des schémas (SGA 4), Lecture Notes in Mathematics, 269, 270, 305, Berlin-Heidelberg-New York, Springer (1972-1973). 
4. [4] J. BOARDMAN, Stable homotopy theory. Notes multigraphiées de l'Université de Warwick (à partir de 1965). 
5. [5] J. BOARDMAN et R. VOGT, Homotopy invariant algebraic structures on topological spaces, Lecture Notes in Mathematics, 347, Berlin-Heidelberg-New York, Springer (1973). Zbl0285.55012MR54 #8623a
6. [6] A. K. BOUSFIELD, Homogeneous functors and their derived functors, notes multigraphiées, M.I.T. 
7. [7] A. K. BOUSFIELD, Operations on derived functors of non-additive functors, notes multigraphiées, M.I.T. 
8. [8] G. BREDON, Sheaf theory, New York, McGraw-Hill (1967). Zbl0158.20505MR36 #4552
9. [9] L. BREEN, Extensions of abelian sheaves and Eilenberg-Mac Lane algebras, Invent. Math., 9 (1969), 15-44. Zbl0177.51304MR41 #3488
10. [10] L. BREEN, On a non trivial higher extension of representable abelian sheaves, Bull. Amer. Math. Soc., 75 (1969), 1249-1253. Zbl0184.46602MR41 #211
11. [11] L. BREEN, Un théorème d'annulation pour certains des Exti de faisceaux abéliens, Ann. Scient. Ec. Norm. Sup., 8 (1975), 339-352. Zbl0313.14001MR53 #5595
12. [12] K. S. BROWN, Abstract homotopy theory and generalised sheaf cohomology, Trans. Amer. Math. Soc., 186 (1974), 419-458. Zbl0245.55007MR49 #6220
13. [13] H. CARTAN, Algèbres d'Eilenberg-Mac Lane et homotopie (Séminaire Cartan 1954-1955), New York-Amsterdam, W. A. Benjamin (1967). Zbl0067.15601
14. [14] A. CLARK, Homotopy commutativity and the Moore spectral sequence, Pacific J. Math., 15 (1965), 65-74. Zbl0129.38805MR31 #1679
15. [15] J. M. COHEN, Stable homotopy, Lecture Notes in Mathematics, 165, Berlin-Heidelberg-New York, Springer (1970). Zbl0201.55703MR42 #8486
16. [16] J. M. COHEN, The Hurewicz homomorphism on MU, Invent. Math., 10 (1970), 177-186. Zbl0201.55704MR42 #1130
17. [17] P. DELIGNE, Théorie de Hodge III, Publ. Math. I.H.E.S., 44 (1974), 5-77. Zbl0237.14003MR58 #16653b
18. [18] M. DEMAZURE et P. GABRIEL, Groupes algébriques (t. I), Amsterdam, North-Holland Publishing Co. (1970). Zbl0203.23401
19. [19] M. DEMAZURE et A. GROTHENDIECK, Schémas en groupes (SGA 3) I, Lecture Notes in Mathematics, 151, Berlin-Heidelberg-New York, Springer (1970). Zbl0207.51401MR43 #223a
20. [20] A. DOLD, Über die Steenrodschen Kohomologieoperationen, Ann. of Math., 73 (1961), 258-294. Zbl0099.17802MR23 #A646
21. [21] A. DOLD et D. PUPPE, Homologie nicht-additiver Functoren, Anwendungen, Ann. Inst. Fourier, 11 (1961), 201-312. Zbl0098.36005MR27 #186
22. [22] E. DYER et R. LASHOF, Homology of iterated loop spaces, Am. J. Math., 84 (1962), 35-88. Zbl0119.18206MR25 #4523
23. [23] G. EFROYMSON, A study of H3sym(A, M), J. of Algebra, 14 (1970), 24-34. Zbl0187.28903MR40 #2667
24. [24] S. EILENBERG et S. MAC LANE, Homology theory for multiplicative systems, Trans. Amer. Math. Soc., 71 (1951), 294-330. Zbl0043.25403MR13,314c
25. [25] S. EILENBERG et S. MAC LANE, On the groups H(II, n) I, II, Ann. of Math., 58, 55-106 et 60 (1954), 49-139. Zbl0050.39304MR15,54b
26. [26] S. EILENBERG et S. MAC LANE, On the homology theory of abelian groups, Canadian J. Math., 7 (1955), 43-53. Zbl0064.02701MR16,564g
27. [27] D. B. A. EPSTEIN, Steenrod operations in homological algebra, Invent. Math., 1 (1966), 152-208. Zbl0139.01502MR33 #7389
28. [28] P. GABRIEL et M. ZISMAN, Calculus of fractions and homotopy theory. Ergebnisse der Mathematik und ihre Grenzgebiete, New Series, Vol. 35, Berlin-Heidelberg-New York, Springer (1967). Zbl0186.56802MR35 #1019
29. [29] R. GODEMENT, Théorie des faisceaux. Actualités scientifiques et industrielles, 1252, Paris, Hermann (1964). 
30. [30] A. GROTHENDIECK et J. DIEUDONNÉ, Éléments de géométrie algébrique (EGA III), Étude cohomologique des faisceaux cohérents (première partie), Publ. Math. I.H.E.S., 11 (1961). Zbl0118.36206
31. [31] A. GROTHENDIECK, Groupes de monodromie en géométrie algébrique (SGA 7) I, Lecture Notes in Mathematics, 288, Berlin-Heidelberg-New York, Springer (1972). Zbl0237.00013MR50 #7134
32. [32] H. HASTINGS, A smash product for spectra, Bull. Amer. Math. Soc., 79 (1973), 946-951. Zbl0273.55016MR49 #8001
33. [33] R. HEATON, Polynomial 3-cocycles over fields of characteristic p, Duke Math. J., 26 (1959), 269-275. Zbl0084.26803MR25 #3075
34. [34] L. ILLUSIE, Complexe cotangent et déformations I, II, Lecture Notes in Mathematics, 239, 283, Berlin-Heidelberg-New York, Springer (1972). Zbl0238.13017
35. [35] D. KAN, Semisimplicial spectra, Illinois J. Math., 7 (1963), 463-478. Zbl0115.40401MR27 #2986
36. [36] D. KAN et G. W. WHITEHEAD, The reduced join of two spectra, Topology, 3, supplement 2 (1965), 239-261. Zbl0142.40501MR31 #2720
37. [37] S. KOCHMAN, Symmetric Massey products and a Hirsch formula in homology, Trans. Amer. Math. Soc., 163 (1972), 245-260. Zbl0208.25502MR48 #9721
38. [38] D. KRAINES, The A(p) cohomology of some k-stage Postnikov systems, Comment. Math. Helv., 48 (1973), 56-71. Zbl0263.55017MR48 #1233
39. [39] K. LAMOTKE, Semisimpliziale algebraische Topologie. Die Grundlehren der mathematischen Wissenschaften in Einzeldarstellungen, Band 147, Berlin-Heidelberg-New York, Springer (1968). Zbl0188.28301MR39 #6318
40. [40] M. LAZARD, Lois de groupe et analyseurs, Ann. Scient. Éc. Norm. Sup., 72 (1955), 299-400. Zbl0068.02702MR17,1053c
41. [41] J. LUBIN et J. TATE, Formal moduli for one-parameter formal Lie groups, Bull. Soc. Math. France, 94 (1966), 49-59. Zbl0156.04105MR39 #214
42. [42] S. MAC LANE, The homology products in K(II, n), Proc. Amer. Math. Soc., 5 (1954), 642-651. Zbl0059.16405MR16,160d
43. [43] S. MAC LANE, Homologie des anneaux et des modules, C.B.R.M. Louvain (1956), 55-80. Zbl0084.26703MR20 #892
44. [44] S. MAC LANE, Homology. Die Grundlehren der mathematischen Wissenschaften in Einzeldarstellungen, Band 114, Berlin-Heidelberg-New York, Springer (1963). Zbl0328.18009MR28 #122
45. [45] J. P. MAY, The cohomology of augmented algebras and generalised Massey products for DGA algebras, Trans. Amer. Math. Soc., 122 (1966), 334-340. Zbl0138.01802MR33 #721
46. [46] J. P. MAY, A general algebraic approach to Steenrod operations. Paru dans : The Steenrod Algebra and its applications, Lecture Notes in Mathematics, 168, Berlin-Heidelberg-New York, Springer (1970). Zbl0242.55023MR43 #6915
47. [47] R. MILGRAM, Steenrod squares and higher Massey products, Bol. Soc. Math. Mexicana, 13 (1968), 32-57. Zbl0204.23403MR41 #7679
48. [48] J. MILNE, Duality in the flat cohomology of a surface, Ann. Scient. Éc. Norm. Sup., 9 (1976), 171-202. Zbl0334.14010MR57 #325
49. [49] J. MILNOR, The Steenrod algebra and its dual, Ann. of Math., 67 (1958), 150-171. Zbl0080.38003MR20 #6092
50. [50] G. NISHIDA, Cohomology operations in iterated loop spaces, Proc. Japan Acad., 44 (1968), 104-109. Zbl0165.26202MR39 #2156
51. [51] F. OORT, Commutative group schemes, Lecture Notes in Mathematics, 15, Berlin-Heidelberg-New York, Springer (1966). Zbl0216.05603MR35 #4229
52. [52] S. PRIDDY, Mod p right derived functor algebras of the symmetric algebra functor, J. Pure and Applied Algebra, 3 (1973), 337-356. Zbl0284.55026MR49 #7338
53. [53] D. QUILLEN, Homotopical algebra, Lecture Notes in Mathematics, 43, Berlin-Heidelberg-New York, Springer (1967). Zbl0168.20903MR36 #6480
54. [54] D. QUILLEN, On the homology theory of commutative rings, notes multigraphiées, M.I.T. Zbl0234.18010
55. [55] D. QUILLEN, On the (co-)homology of commutative rings. Paru dans : Applications of Categorical algebra (Proc. Symp. Pure Math. XVII), 65-87 ; Providence, Amer. Math. Soc. (1970). Zbl0234.18010MR41 #1722
56. [56] M. RAYNAUD, Modules projectifs universels, Invent. Math., 6 (1968), 1-26. Zbl0216.32601MR38 #4462
57. [57] N. ROBY, Lois polynômes et lois formelles en théorie des modules, Ann. Scient. Éc. Norm. Sup., 80 (1963), 213-348. Zbl0117.02302MR28 #5091
58. [58] M. ROTHENBERG et N. STEENROD, The cohomology of classifying spaces of H-spaces, Bull. Amer. Math. Soc., 71 (1965), 872-875. Zbl0132.19201MR34 #8405
59. [59] G. SEGAL, Classifying spaces and spectral sequences, Publ. Math. I.H.E.S., 34 (1968), 105-112. Zbl0199.26404MR38 #718
60. [60] G. SEGAL, The multiplicative group of classical cohomology, Quarterly J. Math., 26 (1975), 289-293. Zbl0321.55017MR52 #1667
61. [61] J.-P. SERRE, Cohomologie modulo 2 des complexes d'Eilenberg-Mac Lane, Comment. Math. Helv., 27 (1953), 198-232. Zbl0052.19501MR15,643c
62. [62] J.-P. SERRE, Groupes algébriques et corps de classes, Actualités scientifiques et industrielles, 1264, Paris, Hermann (1959). Zbl0097.35604
63. [63] Hong Xuan SINH, Gr-catégories, thèse, Université Paris VII (1975). 
64. [64] J. STASHEFF, Homotopy associativity of H-spaces II, Trans. Amer. Math. Soc., 108 (1963), 293-312. Zbl0114.39402MR28 #1623
65. [65] N. STEENROD et D. B. A. EPSTEIN, Cohomology operations, Annals of Mathematics Studies, 50, Princeton, Princeton University Press (1962). Zbl0102.38104MR26 #3056
66. [66] M. TIERNEY, Categorical constructions in stable homotopy, Lecture Notes in Mathematics, 87, Berlin-Heidelberg-New York, Springer (1969). Zbl0167.21305MR39 #7598
67. [67] R. VOGT, Boardman's stable homotopy category, Aarhus Universitet Lecture Notes, 21, notes multigraphiées (1971). Zbl0224.55014MR43 #1187
68. [68] G. W. WHITEHEAD, Generalized homology theories, Trans. Amer. Math. Soc., 102 (1962), 227-283. Zbl0124.38302MR25 #573

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