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2020 $C_2$-equivariant stable homotopy from real motivic stable homotopy
Mark Behrens, Jay Shah
Ann. K-Theory 5(3): 411-464 (2020). DOI: 10.2140/akt.2020.5.411

Abstract

We give a method for computing the C2-equivariant homotopy groups of the Betti realization of a p-complete cellular motivic spectrum over in terms of its motivic homotopy groups. More generally, we show that Betti realization presents the C2-equivariant p-complete stable homotopy category as a localization of the p-complete cellular real motivic stable homotopy category.

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Mark Behrens. Jay Shah. "$C_2$-equivariant stable homotopy from real motivic stable homotopy." Ann. K-Theory 5 (3) 411 - 464, 2020. https://doi.org/10.2140/akt.2020.5.411

Information

Received: 12 September 2019; Revised: 26 March 2020; Accepted: 12 April 2020; Published: 2020
First available in Project Euclid: 11 August 2020

zbMATH: 07237238
MathSciNet: MR4132743
Digital Object Identifier: 10.2140/akt.2020.5.411

Subjects:
Primary: 14F42 , 55N91 , 55P91 , 55Q91

Keywords: equivariant homotopy groups , motivic homotopy groups

Rights: Copyright © 2020 Mathematical Sciences Publishers

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Vol.5 • No. 3 • 2020
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