Title of article
ةtale descent for real number fields
Author/Authors
طstvوr، نويسنده , , Paul Arne، نويسنده ,
Issue Information
روزنامه با شماره پیاپی سال 2003
Pages
29
From page
197
To page
225
Abstract
In this paper we verify the strong Quillen–Lichtenbaum conjecture for integers in real number fields at the prime two. That is, we prove that the Dwyer–Friedlander map from mod 2 algebraic K-theory to mod 2 étale topological K-theory is a weak equivalence on zero-connected covers for two integers in real number fields. The proof is given by comparing two explicit calculations.
Keywords
Galois module structure on units and Picard groups , Homotopy fixed point spectral sequence , Quillen–Lichtenbaum conjectures at the prime two (positive) étale cohomology
Journal title
Topology
Serial Year
2003
Journal title
Topology
Record number
1545366
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