ANNEXE: Publications Bielefeld

  1. A. Bak, Foundations of algebraic homotopy theory and dimension theory, Topology and Applications, Moscow: PHASIS (1996), pp. 25 - 26
  2. A. Bak and C. Weibel, A Tribute to Robert Thomason, K-Theory 12 (1997), 1 - 2
  3. A. Bak, Global Actions: The algebraic counterpart of a topological space, invited paper for the 100'th anniversary of P.S. Alexandroff, Uspekhi Mat. Nauk 52:5 (1997), 71 - 112, English translation: Russian Math. Surveys 52:5 (1997), 955 - 996
  4. A. Bak, Topological Methods in Algebra, rings, Hopf algebras, and Brauer Groups, Ed. by. S. Caenepeel and A. Verschoren, Lec. Notes in Pure & Appl. Math. 197 (1998), 43 - 54
  5. A. Bak and N. Vavilov, Structure of hyperbolic unitary groups I. Elementary subgroups, Algebra Colloquium, 7:2 (2000), 159 - 196
  6. A. Bak and N. Vavilov, Presenting powers of augmentation ideals and Pfister forms, K-Theory, 20 (2000)
  7. A. Bak and A. Stepanov, Nonabelian Mayer-Vietoris sequences in K-theory and nilpotent sandwiching of net subgroups, Rendiconti, to appear
  8. A.Bak, R.Brown, G.Minian, T.Porter. Global Actions, Groupoid Atlases and Related Topics, Bangor Preprint 99.27, available via
    http://www.bangor.ac.uk/ma/research/preprints/99/algtop99.html
  9. A. Bak, Global Actions: Foundations and Homotopy on Algebraic Objects, in preparation
  10. A. Bak, Global Actions: Classification of Single Domain Covering Actions and K-theory, in preparation
  11. A. Bak and G. Tang, Stability for Hermitian K1, J. Pure & Appl. Alg. 150 (2000), 107 - 121
  12. A. Bak and G. Tang, Multiplicative Spectra for Rings and Automorphism Groups of Modules and Hermitian Forms, preprint
  13. R. Hazrat, Wedderburn's Factorization Theorem, Application to Reduced K-Theory, Proc. Amer. Math. Soc., to appear
  14. R. Hazrat, On central series of the multiplicative group of division rings, Algebra Colloquium, to appear
  15. R. Hazrat, Nonabelian K-Theory: Dimension Theory and General Quadratic Groups, K-Theory, to appear
  16. R. Hazrat, SK1 like functors for division algebras, preprint
  17. G.Minian, Generalized Cofibration Categories and Global Actions, K-Theory 20 (2000).
  18. G.Minian, Lambda-Cofibration Categories and the Homotopy Categories of Global Actions and Simplicial Complexes, Applied Categorical Structures, to appear.
  19. G.Minian, Cat as a Lambda-Cofibration Category, J.Pure Appl. Algebra, to appear.
  20. G.Minian, Complexes in Cat, Submitted.
  21. G.Minian, Loop and Suspension Functors for Small Categories and Stable Homotopy Groups, Preprint.
  22. A. Mundkur, Dimension Theory and Nonstable K1, Algebras and Representation Theory, to appear
  23. A. Nenashev, Simplicial determinant maps and the second term of weight filtrations, Amer. Math. Soc. Transl. (2) 174, (1996), pp 79-93, AMS, Providence, RI
  24. A. Nenashev, Double short exact sequences produce all elements of Quillen's K1, in Algebraic K-Theory (S. Banaszak et al., Ed.), Contemp. Math. 199, (1996), pp. 151-160, AMS, Providence, RI
  25. A. Nenashev, Double short exact sequences and K1 of an exact category, K-Theory, 14, (1998), no. 1, pp. 23-41
  26. A. Nenashev, K1 by generators and relations , J. Pure Appl. Algebra, 131 (1998), no. 2, pp. 195-212
  27. A. Nenashev, Elements of K1 via the triple G-construction ,preprint, University of Bielefeld , (1998)
  28. A. Nenashev, Lambda operations on K1 in terms of double short exact sequences, in preparation
  29. G. Tang, Hermitian Groups and K-Theory, K-Theory 13, (1998), pp. 209 - 267



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