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Algebraic K-Theory
About this Title
Victor P. Snaith, McMaster University, Hamilton, ON, Canada, Editor
Publication: Fields Institute Communications
Publication Year:
1997; Volume 16
ISBNs: 978-0-8218-0818-4 (print); 978-1-4704-2984-3 (online)
DOI: https://doi.org/10.1090/fic/016
MathSciNet review: MR1466968
MSC: Primary 19-06; Secondary 00B25, 55-06
Table of Contents
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Front/Back Matter
Chapters
- Ted Chinburg, M Kolster, George Pappas and Victor Snaith – Quaternionic exercises in K-theory Galois module structure
- J Colliot-Thelene, Raymond Hoobler and Bruno Kahn – The Bloch-Ogus-Gabber theorem
- Wenfeng Gao and Jan Minac – Milnor’s conjecture and Galois theory. I
- John Jardine – Ultraproducts and the discrete cohomology of algebraic groups
- Marc Levine – Lambda-operations, K-theory and motivic cohomology
- Stephen Lichtenbaum – Quasi-motives of curves
- Randolph McCarthy – A chain complex for the spectrum homology of the algebraic K-theory of an exact category
- Stephen Mitchell – Hypercohomology spectra and Thomason’s descent theorem
- Leslie Roberts – Kahler differentials of certain cusps
- Victor Snaith – Local fundamental classes derived from higher-dimensional K-groups
- Victor Snaith – Local fundamental classes derived from higher-dimensional K-groups. II
- Nguyen Thang – Weak approximation, R-equivalence, and Whitehead groups