BIBLIOGRAPHY ON THE COMPLETELY DECOMPOSED ...

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http : //people.math.jussieu.fr/ ∼ kahn/preprints/BG.pdf
168. P. Herrmann, X? Strunk, Simplicial functors and motivic homotopy theory,
Preprint, 2009, pp. 1-17, http : //www.math.uni − bielefeld.de/ ∼
pherrman/files/simplfunc.pdf; or http : //www.mathematik.uni −
osnabruek/staff/phpapers/pherrmann/simplfunc.pdf, or http : //d −
mathnet.preprint.org/staff/staff/phpages/pherrmann
169. P. Herrmann, A model for motivic homotopy theory, June, 2009, pp. 1-49,
http : //www.math.uni−bielefeld.de/pherrman/kolleg−seminar−090609.pdf
170. Ch. Cazahave, Algebraic homotopy classes of rational functions E-print, pp.
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171. P. Pelaez, Motives and slice filtration, Motives and slice filtration, Comptes rendus
Acad. Sci. Paris, t. 347 (2009), nn. 9-10, pp. 541-544. vskip 2mm
172. P. Palaez, On the functoriality of the slice filtration, E-print, 1 Feb. 2010, pp.
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173. Hu P., Kriz I., Ormsby K., Equivariant and real stable homotopy theory,
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//www.math.uiuc.edu/K − theory, no. 952.
174. Po Hu, I. Kriz, K. Ormsby, Convergence of the motivic Adams spectral sequence,
E-print, pp. 1-19, 6 May, 2010, availabe at http : //www.math.uiuc.edu/K −
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175. K. Ormsby, Computation in the stable motivic homotopy theory, Dissertation,
Univ. of Michigan, pp. 1-90, 2010, http : //deepblue.lib.umich.edu/bitstream
/2027.42/77824/ormsby 1.pdf.
176. M. Levine, Slices and transfers, Documenta math., Extra vol.: Andrei A. Suslin’s
sixtieth birthday (2010), pp. 393-443; see also arXiv:1003.1830, [math.AG],
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177. J. Hornbostel, Preorientations of the derived motivic multiplicative group, Eprint,
25 May, 2010, pp. 1-48, available at arXiv:1005.4546v1.
178. M. Wendt, Classifying spaces and fibrations of simplicial sheaves, E-print, pp.
1-34, arXiv:1009.2930v1, [math.AT], 15 Sept. 2010.
179. P. Palaez, On the orientablity of the slice filtration, Homology, Homotopy an
appl., v. 13 (2011), no. 2, pp. 293-300; see also arXiv:1009.1055v1, [math.AG],
21 Sept. 2010, pp. 1-9.
180. I. Panin, C. Walter, Quaternionic Grassmanians and Pontryagin classes, in algebraic
geometry, E-print, pp. 1-43, arXive:1011.0649, [math.AG], 2 Nov. 2010;
or K-theory archive http : //www.math.uiuc.edu/K − theory, no. 977, 2 Nov.,
2010.
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