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cms.dm.uba.ar/Members/gcorti/workgroup.swisk/sem.pdf 47. 2nd Workshop on Motives, Univ. Tokyo, Sept. 25-29, 2006, available at http : //www.ms.u − tokyo.ac.uk.jp/ ∼ gokun/document/Motives − 2nd − LectureNotes − All.pdf, pp. 1-110. 48. Algebraic Cycles and Motives, Proc. of the EAGER Conf. held in Leiden, Aug. 30- Sept. 4, 2004, in a Honor of the 75th anniversary of J. P. Moore, vols. 1, 2, eds. J. Nagel, C. Peters, London Math. Society Lecture Notes Series, Cambridge Univ. Press, vols. 343, 344, 2007 (Ayoub J., Barbieri-Viale L., Deglise F., Kahn B., Moore J. P.). 49. B. Dundas, M. Levine, P. A. Ostvaer, O. Rondigs, V. Voevodsky, Motivic Homotopy Theory, Lectures at the Summer School in Nordjordeid, Norway, Aug. 2002, Berlin, Springer, ser. Universitext, Feb., 2007, 228pp. Ch. II, pp. 115-145, Sheaves for a Grothendieck Topology, available at http : //www.springerlink.com/content/r2113827j72i76m2/fulltext.pdf. Ch. III, pp. 147-225, Voevodsky’s Nordfjordeid Lectures, Motivic homotopy, by V. Voevodsky, O. Roendigs, P. A. Ostvaer, available at http : //www.springerlink.com/content/w43142212281r1q3/fulltext.pdf Ch. IV, pp. 227-240, Motivic spectra, by I. Dundas, available at http : //www.springerlink.com/content/1107/q51825185597/fulltext.pdf 50. B. Klingler, Introduction aux motifs de Voevodsky, Une approche géométrique, Cours de M2 donné á Institut de Mathématique de Jussieu, 2006. Notes rédigées par Benjamin Collas et Ismael Soudéres, pp. 1-52, version du 23 Mai, 2007 (incomplete), available at http : //people.institut.math.jussieu.fr/ ∼ collas/math/Klingler − IntroductionMotifs − coursM2.pdf. 51. Algebraic K-theory and Trieste, May, 2007, ICTP Lecture Notice ser., v. 23, 435pp, eds. E. Friedlander, O. Kuku (U. Iowa), C. Pedrini, Trieste 2008; free access via: http : //www.ictp.it/pages/organization/publications.html or http : //publications.icth.it/lns.html (main relevant lectures: E. Friedlander, M. Levine, C. Weibel) 52. E. Friedlander, Lectures on algebraic K-theory and motives at ICTP, July 2007 (6 lectures), pp. 1-77, see item I-49 above. 53. M. Levine, Lectures on Mixed Motives at ICTP, 2007 (6 lectures), see item I-49 above, notices also available at http : //www.math.neu.edu/ ∼ levine/pubs/, pp. 139-226. 54. C. Weibel, Lectures on Bloch-Kato conjecture at ICTP (6 lectures), see item I-49 above, notices also available at http : //www.math.rutgers.edu/ ∼ weibel, pp. 281-305. 55. F. Ivorra, Petite introduction aux motifs, Lectures, Univ. Rennes I, Dec. 2007, pp. 1-30, available at http : //perso.univ − rennes1.fr/xavier.caruso/ 6
seminterne/ivorra0708.pdf. 56. M. Levine, Three lectures on motives and motivic cohomology, Conference on Motives, quantum field theory and pseudodifferential operators, June, 2008, notices avilablea at http : //www.math.neu.edu/ ∼ levine/pubs. 57. M. Levine, Motivic homotopy theory, Milan Journal of Mathematics, v. 76 (2008), no. 1, pp. 165-199, see also http : //www.springerlink.com/content/ 6232541085753086/. 58. S. Bloch, Motivic cohomology, in ”Aspects de Géométrie Algébrique: la posterite mathématique de Grothendieck, IHES, Jan. 9-14, 2009, available at http : //www.math.uchicago.edu/ ∼ Bloch/talk090108, pp. 1-18. 59. V. P. Snaith, Stable homotopy theory around the Arf-Kervaire invariant, Progress in Math., v. 273 (2009), 220pp. Ch. 17. Futuristic and contemporary stable homotopy theory, pp. 199-215; http : //www.springerlink.com/index/vq611501271225ul.pdf. 60. J. Lurie, Higher topos theory, Princeton U. Press, Annals of Math. Studies, 2009, 925pp. 61. J. F. Jardine, Lectures on local homotopy theory, Univ. of Western Ontario, Spring, 2009, 14 lectures, http : //www.math.uwo.ca/ ∼ jardine. 62. D. Asok, Ideas of geometric topology in algebraic geometry or geometric applications of A 1 -homotopy theory, a lecture, Brown U., March 6, 2009, pp. 1-64, www.math.brown.edu/ ∼ abramovic/AsokSponsorsTalk.pdf 63. Algebraic Topology, Abel Symposium. 2007, in the series ”Abel Symposia”, v. 4, eds. N. Baas, E. Friedlander, P. A. Ostvaer, Springer, 2009; the relevant entries: 1) Panin-Pimenov-Roendigs, see item II, §7-127 below; 2) Voevodsky, see item I-19 above. See also unpublished lecture notes by H. Esnault and M. Levine, available at http : //www.abelsymposium.no/2007. 64. F. Déglise, Complexes Motiviques (d’apres Voevodsky), a course of 13 lectures, Institut Galelee, Univ. Paris 13, Oct. 2009 - Feb. 2010, http : //www.math.u − paris13.fr/ deglise/cours.html. 65. Bloch S., Lectures on algebraic cycles, 2nd ed., New mathematical monographs, Cambridge Univ. Press, 2010, http : //assets.cambridge.org/97805211/18422/ frontmatter/970521118422 frontmatter.pdf. 66. Descente cohomologique, localization et constructubilité dans les catégories motiviques, Groupe de travaile á l’Univ. Paris 13, 2010 (Cisinski Ch., Deglise F., Drew B., Kelley S., Pepin-Lalleur S.), Printemps 2010, exposés I - XV, available at http : //www.math.univ − paris13.fr/ ∼ kelly. 67. S. Saito, Cohomological Hasse principle and motivic cohomology Proc. Int. Congr. Math., 2010, Haidarabad, India (to appear), pp. 1-26, available at www.lcv.ne.jp/ ∼ smaki/en/articles/icm − total.pdf 7
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