[1] Alexander Grothendieck. 1971, Revêtements Étales et Groupe Fondamental
(SGA1), chapter VI: Catégories fibrées et descente, Lecture Notes in Math. 224,
Springer–Verlag: Berlin.
[2] Alexander Grothendieck. 1957, Sur quelque point d-algébre homologique. , Tohoku
Math. J., 9: 119-121.
[3] Alexander Grothendieck and J. Dieudonné.: 1960, Eléments de geometrie
algébrique., Publ. Inst. des Hautes Etudes de Science, 4.
[4] Alexander Grothendieck et al.,1971. Séminaire de Géométrie Algébrique du
Bois-Marie, Vol. 1–7, Berlin: Springer-Verlag.
[5] Alexander Grothendieck. 1962. Séminaires en Géométrie Algébrique du
Bois-Marie, Vol. 2 - Cohomologie Locale des Faisceaux Cohèrents et Théorèmes
de Lefschetz Locaux et Globaux. , pp.287. (with an additional contributed exposé by
Mme. Michele Raynaud). Typewritten manuscript available in French; see also a brief
summary in English
[6] Alexander Grothendieck. 1957, Sur Quelques Points d’algèbre homologique, Tohoku
Mathematics Journal, 9, 119–221.
[7] Alexander Grothendieck et al. Séminaires en Géometrie Algèbrique- 4, Tome 1,
Exposé 1 (or the Appendix to Exposée 1, by ‘N. Bourbaki’ for more detail and a large
number of results. AG4 is freely available in French; also available here is an extensive
Abstract in English.
[8] Alexander Grothendieck, 1984. “Esquisse d’un Programme”, (1984 manuscript),
finally published in “Geometric Galois Actions”, L. Schneps, P. Lochak, eds., London
Math. Soc. Lecture Notes 242, Cambridge University Press, 1997, pp.5-48; English
transl., ibid., pp. 243-283. MR 99c:14034 .
[9] Alexander Grothendieck, “La longue marche in à travers la théorie de Galois” =
“The Long March Towards/Across the Theory of Galois”, 1981 manuscript, University
of Montpellier preprint series 1996, edited by J. Malgoire.
[10] Leila Schneps. 1994. The Grothendieck Theory of Dessins d’Enfants. (London
Mathematical Society Lecture Note Series), Cambridge University Press, 376 pp.
[11] David Harbater and Leila Schneps. 2000. Fundamental groups of moduli and the
Grothendieck-Teichmüller group, Trans. Amer. Math. Soc. 352 (2000), 3117-3148.
MSC: Primary 11R32, 14E20, 14H10; Secondary 20F29, 20F34, 32G15.
[12] J. P. Serre. 1964. Cohomologie Galoisienne, Springer-Verlag: Berlin.
[13] J. L. Verdier. 1965. Algèbre homologiques et Catégories derivées. North Holland
Publ. Cie.
[14] G. Janelidze, 2007, Descent and Galois Theory, Outline of a three-lecture series
presented in Belgium, in June 2007.
[15] Yves Laszlo. Descent Cohomologique, Monograph, Preprint: “Cohmology Descent
theory”; pp.43, (orig. in French).
[16] J.S. Milne. 1993, “Algebraic Geometry- Lecture notes for Math 631” , taught at the
University of Michigan, Fall 1993.
[17] Allen Hatcher. 2008a, Spectral Sequences in Algebraic Topology Ch.1 (J.P.) Serre
Spectral Sequence
[18] Allen Hatcher. 2008b, Allen Hatcher’s Book
Projectshttp://www.math.cornell.edu/ hatcher/
[19] Allen Hatcher. 2008c, Vector Bundles and K-Theory, (v. also Extended Abstract)
