BIBLIOGRAPHY ON THE COMPLETELY DECOMPOSED ...

E-print, 23 Nov. 2010, pp. 1-6, arXiv:1011.4977v1, [math.KT].
87. A. J. Berrick, M. Karoubi, M. Schlichting, P. A. Ostvaer, The homotopy fixed
point theorem and the Quillen-Lichtenbaum conjecture in hermitian K-theory,
E-print, pp. 1-16, arXive:1011.4977v2, [math.KT], Aug. 25, 2011; also K-theory
archive, http : //www.math.uiuc.edu/K − theory, no. 1009, pp. 1-16.
88. A. Knizel, A. Neshitov, Algebraic analogue of atiyah’s theorem, E-print, Ktheory
archive, http : //www.math.uiuc.edu/K − theory, no. 1016, Nov. 20,
2011, pp. 1-18.
89. S. Kelly, Vanishing of negative K-theory in positive characteristic, E-print, pp.
1-15, Dec. 23, 2011, arXiv: 1112: 5206v1, [math.AG].
90. A. Krishna, Completion theorem for equivariant K-theory, E-print, pp. 1-38,
arXiv:1201.5766v1, [math.AG], 27 Jan. 2012.
91. Witt groups of complex varieties, Preprint, Oct. 2011, http : //www2.math.uni−
wuppertal.de/ ∼ zibrowiu/pdf/Zibrowius,
5. APPLICATIONS TO A STUDY OF ALGEBRAIC
CYCLES, THEIR INTERSECTIONS AND THE
PICARD AND HIGHER CHOW GROUPS
1. Ye. Nisnevich, see item II-4.2 above.
2. A. A. Suslin, Algebraic K-theory and Motivic cohomology, ICM 1992 in Zurich,
see item I-6 above.
3. C. Pedrini, C. Weibel, The divisibility of the Chow group of zero cycles on singular
surfaces, K-théorie, Les contributions du Colloque Internationelle, Strassbourg,
Asterisque, t. 226 (1994), pp. 371- 409.
4. Ch. Weibel, Picard group is a contractible functor, Invent. Math., v. 103 (1991),
351-377.
5. B. Kahn, A sheaf-theoretic reformulation of the Tate Conjecture, Preprint, 1997,
pp. 1-53, in http : //www.math.uiuc.edu/K − theory, no. 247.
6. A. Suslin, V. Voevodsky, Relative Cycles and Chow sheaves, in: Voevodsky,
Suslin, Friedlander, ”Cycles, Transfers and Motivic Cohomology Theories”,
Ann. of Math. Studies, v. 143, 2000, pp. 10-86; see also http :
//www.math.uiuc.edu/K − theory, No. 35, 1994.
7. E. M. Friedlander, V. Voevodsky, Bivariant cycles cohomology, in: V. Voevodsky,
A. Suslin, E. Friedlander, ”Cycles, Transfers and Motivic Homology Theories”,
Annals of Math. Studies, v. 143, 2000, Princeton Univ. Press. pp. 138-187; see
also http : //www.math.uiuc.edu/K − theory, no. 368, s?, 1999.
8. A. Vishik, Integral motives of quadrics, Preprint, MPI-1998-13, pp. 1-
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