Reconstructing rational stable motivic homotopy theory
Algebraic Topology
2019-06-26 v3 Algebraic Geometry
K-Theory and Homology
Abstract
Using a recent computation of the rational minus part of by Ananyevskiy-Levine-Panin, a theorem of Cisinski-Deglise and a version of the Roendigs-Ostvaer theorem, rational stable motivic homotopy theory over an infinite perfect field of characteristic different from 2 is recovered in this paper from finite Milnor-Witt correspondences in the sense of Calmes-Fasel.
Keywords
Cite
@article{arxiv.1705.01635,
title = {Reconstructing rational stable motivic homotopy theory},
author = {Grigory Garkusha},
journal= {arXiv preprint arXiv:1705.01635},
year = {2019}
}
Comments
This is the final version, accepted in Compositio Mathematica