BIBLIOGRAPHY ON THE COMPLETELY DECOMPOSED ...

math.AG/0608313, Aug. 2006, pp. 1-31.
117. F. Morel, Rationalized motivic sphere spectrum and rational motivic cohomology,
Preprint, 2006, pp. 1-9; available at http : //www.mathematik.uni −
muenchen.de/ ∼ morel
118. S. Schwede, Shipley B., Classification of stable modul categories, Classification
of stable model categories, Preprint, 200??, pp. 1-43.
119. O. Roendigs, Functoriality in motivic homotopy theory, Preprint, 2006,
pp. 1-60, available at http : //www.mathematik.uni − bielefeld.de/ ∼
oroendig/functoriality.dvi.
120. M. Severitt, Motivic homotopy types of projective curves, Univ. Beilefeld, Diplomarbeit,
2006, Preprint, pp. 1-99, available at http : //www.mathematik.uni −
bielefeld.com/ ∼ mseverit/mseverittse.pdf or www.math.uni−bielefeld.de/ ∼
rost/data mseveritt.ps
121. N. Rozenblum, Motivic homotopy theory and power operations in motivic cohomology,
Thesis, Harvard Univ., 2006, pp. 1-40, http : //math.mit.edu/ ∼
nrozen/papers/motivic.pdf
122. A. Asok, B. Doran, On unipotent quotients and some A 1 - contractable smooth
schemes, Internat. Math. Research Papers, (2007), no. 5, pp. 1-51; see
also http : //imrp.oxfordjournals.org/cgi/reprint/2007/rpm005/rpm005.pdf;
an older version available at arxiv : math/0703137v2 [math.AG], pp. 1-40.
123. B. I. Dundas, Prerequisites in Algebrtaic Topology, in: ”Motivic Homotopy Theory”,
Lectures at the Summer School at Nordfjordeid, 2002, Berlin, Springer,
2007 (see item I.46 above), pp. 1-60; see also http : //www.math.ntnu.no/ ∼
dundas.
124. V. Voevodsky, Lectures on motivic stable homotopy theory, in: ”Motivic
Homotopy Theory”, Lectures at a Summer School at Nordfjordeid, 2002,
Berlin Springer, 2007, pp. 147-221 (see item I.43 above), see also http :
//www.uwo.edu/ ∼ oroendigs.
125. J. Riou, Catégorie homotopique stable d’un site suspendu avec intervalle,
Bull. Soc. Math. France, t. 135(2007?), pp. 495-547. see also http :
//www.math.uiuc.edu/K − theory, no. 825, 2007, pp. 1-52; or http :
//www.math.jussieu.fr/ ∼ riou,
126. F. Morel, Rational stable splitting of Grassmannian and rational motivic
sphere spectrum, Preprint, pp. 1-13, 2007??, available at http :
//www.mathematik.uni − munchen.de/ ∼ morel
127. I. Panin, K. Pimenov, O. Rondigs, On Voevodsky’s algebraic K- theory spectrum,
in: Algebraic Topology: The Abel Symposium 4, eds: N. Baas, E. Friedlander, P.-
A. Ostvaer, pp. 279-330, Springer, 2009; see also arXiv:0709.3905v1, [math.AG];
an older version at http : //www.math.uiuc.edu/K − theory, no. 8??.
46