BIBLIOGRAPHY ON THE COMPLETELY DECOMPOSED ...

68. J. F. Jardine, Local homotopy theory, a book in preparation, Sept. 2011, pp.
1- 223, http : //www.math.uwo.edu/ ∼ jardine/papers/preprints/book.pdf,
860Kb.
69. F. Morel, A 1 -algebraic topology over a field, Lect. Notes in Math., pp. 1-296, to
appear (2011?).
70. Motives and Milnor conjecture, Ecole d’été,i Institut de mathématique de Jussieu,
Paris, Juin 9-17, 2011, Organisateurs: F. Deglise. V. Maillot, J. Wildehause,
http : //motives − 2011.institute.math.jussieu.fr.
II. PAPERS
1. THE BASIC CONSTRUCTIONS.
1. Ye. Nisnevich, Arithmetical and cohomological invariants of semisimple group
schemes and of compactifications of locally symmetric spaces, Functional Analysis
and its Applications, v. 14 (1980), pp. 61-62.
2. Ye. Nisnevich, Adeles and Grothendieck topologies, Ch. I of the Harvard Thesis,
1982, pp. 1-35, see title I.1, see also http : //www.cims.nyu.edu/ nisnevic.
3. Ye. Nisnevich, The completely decomposed topology on schemes and associated
spectral sequences in the Algebraic K-theory, in: ”Algebraic K-theory: Connections
with Geometry and Topology”, J. F. Jardine and V. Snaith (editors), NATO
Advanced Study Institute Series, Ser. C, v.279, Kluwer,1989, pp. 241-342.
4. Anel M., Grothendick topologies from unique factorization systems, available
at http : //crm.es/Publications/09/Pr847.pdf, pp. 1-67; see also http :
//thales.math.uqam.ca/ ∼ anelm/mat/doc/factorization.pdf.
5. F. Déglise. Introduction á la topologie de Nisnevich, Preprint, 1999, pp. 1-20,
http : //www.math.univ − paris13.fr/ ∼ deglise/docs/avant2000.
6. M. Hoyois, Notes on the Nisnevich topology and Thome spaces in motivic homotopy
theory, with a proof of the motivic tubular neighborhood theorem, Preprint,
2010, pp. 1-16, http : //www.northwestern.edu/ ∼ hoyois
2. APPLICATIONS TO THE STRUCTURE, ARITHMETIC
AND COHOMOLOGY OF ALGEBRAIC GROUPS
1. Ye. Nisnevich, 1980, see item II.1.1. above.
2. Ye. Nisnevich, 1982, see item II.1.2 above.
3. Ye. Nisnevich, Espaces homogènes principaux rationnellement triviaux et
arithmétique des schémas en groupes réductifs sur les anneaux de Dedekind,
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