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Algebraic \(K\)-Theory
Edited by: Wayne Raskind, University of Southern California, Los Angeles, CA, and Charles Weibel, Rutgers University, New Brunswick, NJ

Proceedings of Symposia in Pure Mathematics
1999; 315 pp; hardcover
Volume: 67
ISBN-10: 0-8218-0927-X
ISBN-13: 978-0-8218-0927-3
List Price: US$96
Member Price: US$76.80
Order Code: PSPUM/67
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This volume presents the proceedings of the Joint Summer Research Conference on Algebraic \(K\)-theory held at the University of Washington in Seattle. High-quality surveys are written by leading experts in the field. Included is the most up-to-date published account of Voevodsky's proof of the Milnor conjecture relating the Milnor \(K\)-theory of fields to Galois cohomology. This book offers a comprehensive source for cutting-edge research on the topic.


Graduate students and research mathematicians interested in \(K\)-theory, algebraic geometry, and number theory.

Table of Contents

  • J.-L. Colliot-Thélène -- Conjectures de type local-global sur l'image des groupes de Chow dans la cohomologie étale
  • H. Esnault -- Algebraic theory of characteristic classes of bundles with connection
  • H. Gangl and S. Müller-Stach -- Polylogarithmic identities in cubical higher Chow groups
  • T. Geisser and L. Hesselholt -- Topological cyclic homology of schemes
  • H. Gillet and C. Soulé -- Filtrations on higher algebraic \(K\)-theory
  • B. Kahn -- Motivic cohomology of smooth geometrically cellular varieties
  • K. P. Knudson -- Integral homology of \(PGL_2\) over elliptic curves
  • E. Peyre -- Application of motivic complexes to negligible classes
  • J. Rognes -- Two-primary algebraic \(K\)-theory of spaces and related spaces of symmetries of manifolds
  • J. Rosenberg -- A mini-course on recent progress in algebraic \(K\)-theory and its relationship with topology and analysis
  • B. Totaro -- The Chow ring of a classifying space
  • V. Voevodsky -- Voevodsky's Seattle lectures: \(K\)-theory and motivic cohomology
  • C. Weibel -- Products in higher Chow groups and motivic cohomology
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