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14. T. Geisser, L. Hesselholt, K-theory and topological cyclic homology of smooth<br />

schemes over discrete valuation rings, Transact. AMS, v. 358(2004), no. 1, pp.<br />

131-145; see also http : //www.math.uiuc.edu/K − theory, no. 477.<br />

15. M. Karoubi , Ch. Weibel, Algebraic and Real K-theory of real varieties, Topology,<br />

42 (2003), no. 4, pp. 715-742; see also http : //www.math.uiuc.edu/K −<br />

theory, no. 473, 2001, pp. 1-37<br />

16. R. Cohen, P. Lima-Filho, Holomorphic K-theory, algebraic cocycles and loop<br />

groups, in K-theory, v. 23, no. 4, pp. 345- 376; see also http :<br />

//www.math.tamu.edu/ ∼ plfilho/research/papers/holok.ps<br />

17. B. Kahn, K-theory of semi-local rings with finite coefficients and etale cohomology,<br />

K-theory, v. 25 (2002), no.2, pp. 99-138; see also http :<br />

//www.math.uiuc.edu/K − theory, no. 537, 2002, pp. 1-46.<br />

18. E. Friedlander, M. Walker, Rational isomorphisms between K- theories and cohomology<br />

theories, Invent. Math., v. 154 (2003), pp. 1-61, see also http :<br />

//www.math.uiuc.edu/K − theory, no. 557, 2002.<br />

19. P. Balmer, Witt cohomology, Mayer-Vietoris, Homotopy invariance and the<br />

Gersten conjecture, pp. 1-20, 2002, http : //www.math.ethz.ch/ ∼<br />

balmer/Cohom.pdf<br />

20. J. Hornbostel, Sur la K-théorie des catégories hermitiennes, These, 2001, http :<br />

//www.math.jussieu.fr/ ∼ Karoubi/These/Hornbostel.pdf<br />

21. J. Hornbostel, A 1 -representability of hermitian K- theory and Witt groups,<br />

Topology, v. 44, no. 3 (2005), pp. 661- 687, see also http :<br />

//www.math.uiuc.edu/K − theory, no. 578.<br />

22. J. Hornbostel, Balmer Witt groups, Karoubi tower and A 1 -homotopy, Preprint,<br />

2002, 13pp., available in http : //www.nwu.edu/faculty<br />

23. V. Voevodsky, A possible approach to the motivic spectral sequence for algebraic<br />

K-theory, Recent progress in the homotopy theory (Proc. Conf. at Johns Hopkins<br />

Univ., Baltimore, MD, 2000), pp. 371-379, Contemporary. Math., v. 293,<br />

AMS, RI, 2002, see also: http : //www.math.uiuc.edu/K − theory, no. 469,<br />

2001. pp. 1-11.<br />

24. M. Walker, Thomason’s theorem for varieties over algebraically closed fields,<br />

Trans. AMS, v. 256 (2004?), pp. 2569-2648 (pp. 2596, 2607-2608).<br />

24. E. Friedlander, Haesemeyer Ch., M. Walker, Techniques, computations and conjectures<br />

for semi-topological K-theory, Math. Ann., b. 330 (2004), no. 4, pp.<br />

759-807. see also the K-theory archive, http : //www.math.uiuc.edu/K −theory,<br />

no. 621 (2003), pp 1-44.<br />

25. P. Balmer, Witt groups, in: ”Handbook of Algebraic K-theory”, Springer, 2005,<br />

pp. 539-576, see also http : //www.math.etzh.ch/ ∼ balmer/Pubfile/W −<br />

handbook.pdf, pp. 1-35.<br />

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