Volume 3 (2000)

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Appendix to Section 2

Masato Kurihara and Ivan Fesenko

Geometry & Topology Monographs 3 (2000) 31–41

DOI: 10.2140/gtm.2000.3.31

arXiv: math.NT/0012134

Abstract

This appendix discusses some basic definitions and properties of differential forms and Kato’s cohomology groups in characteristic p and a sketch of the proof of Bloch–Kato–Gabber’s theorem which describes the differential symbol from the Milnor K–group Kn(F)∕p of a field F of positive characteristic p to the differential module ΩFn.

Keywords

differential modules, Bloch–Kato–Gabber theorem

Mathematical Subject Classification

Primary: 13N05, 14F30, 19D99

References
Publication


Published: 10 December 2000

Authors
Masato Kurihara
Department of Mathematics
Tokyo Metropolitan University
Minami-Osawa 1-1
Hachioji
Tokyo 192-03
Japan
Ivan Fesenko
Department of Mathematics
University of Nottingham
Nottingham
NG7 2RD
England