BIBLIOGRAPHY ON THE COMPLETELY DECOMPOSED ...

www.arXiv.org, no. 0810.1487v3 [math.RT], pp. 1-60, 17 Nov. 2008.
43. Ch. D., Gonzáles-Avilés, Neron class groups and Tate- Shafarevich groups of
abelian varieties, http : //www.math.leidenuniv.nl/ ∼ asolk/monday/notes/
gonzales − neron.pdf.
44. Ch. D. Gonzáles-Avilés, Neron-Raunaud class groups of tori and the capitulation
problem, J. Reine Appl. Math.,i(2010), E-print, pp. 1- 33, see also
http : //www.arXiv.org, no. 0903.3221v1, [math.NT], 18 March 2009.
45. I. Panin, A. Stavrova, N. Vavilov, On Grothendieck-Serre conjecture concerning
principle G-bundles over reductive group schemes: I, E-print, pp. 1-27, available
at arXiv : 0905.1418v1, [math.AG], May 9, 2009.
46. I. Panin, Purity conjecture for reductive groups, Vestnik St. Petersburg U., vol.
43(2010), no. 1, pp. 44-48.
47. J. Ayoub, S. Zucker, Relative Artin motives and reductive Borel-Serre compactifications
of locally symmetric varieties, 3 March, 2011, pp. 1-111, available
at arXiv:1002.2771v3, [math.AG]; see also. K-theory archive http :
//www.uiuc.edu/K − theory, no. 933, 9 June, 2009, pp. 1-116;
48. C. Demarche, Méthodes cohomologieques pour l’etude des points rationnels sur
les espaces homogènes, Thèse, U. Paris-Sud XI, Orsay, France, pp. 1-211, Oct.
2009, http : //www.math.u − psud.fr/ ∼ demarsche.pdf
49. C. Gonzales-Aviles, On Neron class groups of semiabelian varieties, E-print, pp.
1-37, arXiv:0909.4803v1, [math.NT], 25 sept. 2009.
50. M. Wendt, A 1 -homotopy of Chevalley groups, Journ. of K-theory, v?? (2010),
pp. 1-43.
51. M. Wendt, On rational A 1 -homotopy of Chevalley groups over global fields, http :
//home.mathematik.uni − freiburg.de/arithmetische../wendt − rational.pdf
52. V. Chernousov, Variations on a theme of groups spliting over quadratic extension,
E-print, Algebraic groups archive, Univ. Bielefeld, no. 354, pp. 1-21, 2009,
http : //www.mathematik.uni − bielefeld.de/LAG/man/354.ps.gz.
53. G. Banaszak, W. Gaida and P. Krason, On the image of Galois ℓ-adic representation
for abelian varieties of type III, Tohoku Math. J., v. 62(2010), pp. 163-189;
http : //webdoc.sub.dwdg.de/ebook/serien/e/mpi mathematik/2006/157/pdf,
pp. 1-24.
54. S. Gille, The first Suslin homology sheaf of a split simple connected algebraic
semisimple group, Jour. of algebra (2011),
55. Cortinas G., Haesemeyer C., Walker M., Weibel C., Toric varieties, monoid
schemes and cdh-descent, K-theory archive, http : //www.math.uiuc.edu/K −
theory, no. 1002, May 20, 2011, pp. 1-45; or arXiv:1106.1889, [math.KT], June
8, 2011.
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