|
|||||
 |
|
|
|
$C_2$-equivariant stable
homotopy from real motivic stable homotopy
Mark Behrens and Jay Shah |
|
Vol. 5 (2020), No. 3, 411–464
|
Abstract |
|
We give a method for computing the -equivariant homotopy groups of the Betti realization of a -complete cellular motivic spectrum over in terms of its motivic homotopy groups. More generally, we show that Betti realization presents the -equivariant -complete stable homotopy category as a localization of the -complete cellular real motivic stable homotopy category. |
PDF Access Denied
We have not been able to recognize your IP address
18.118.226.105
as that of a subscriber to this journal.
Online access to the content of recent issues is by
subscription, or purchase of single articles.
Please contact your institution's librarian suggesting a subscription, for example by using our journal-recommendation form. Or, visit our subscription page for instructions on purchasing a subscription.
You may also contact us at
contact@msp.org
or by using our
contact form.
Or, you may purchase this single article for USD 40.00:
Keywords
motivic homotopy groups, equivariant homotopy groups
|
Mathematical Subject Classification 2010
Primary: 14F42, 55N91, 55P91, 55Q91
|
Milestones
Received: 12 September 2019
Revised: 26 March 2020
Accepted: 12 April 2020
Published: 28 July 2020
|
Authors |
| Mark Behrens | |
| Department of Mathematics University of Notre Dame Notre Dame, IN United States |
|
| Jay Shah | |
| Department of Mathematics University of Notre Dame Notre Dame, IN United States |
|
