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2016 Centralizers in good groups are good
Tobias Barthel, Nathaniel Stapleton
Algebr. Geom. Topol. 16(3): 1453-1472 (2016). DOI: 10.2140/agt.2016.16.1453

Abstract

We modify transchromatic character maps of the second author to land in a faithfully flat extension of Morava E–theory. Our construction makes use of the interaction between topological and algebraic localization and completion. As an application we prove that centralizers of tuples of commuting prime-power order elements in good groups are good and we compute a new example.

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Tobias Barthel. Nathaniel Stapleton. "Centralizers in good groups are good." Algebr. Geom. Topol. 16 (3) 1453 - 1472, 2016. https://doi.org/10.2140/agt.2016.16.1453

Information

Received: 4 September 2014; Revised: 31 July 2015; Accepted: 12 August 2015; Published: 2016
First available in Project Euclid: 28 November 2017

zbMATH: 1365.55001
MathSciNet: MR3523046
Digital Object Identifier: 10.2140/agt.2016.16.1453

Subjects:
Primary: 55N20

Rights: Copyright © 2016 Mathematical Sciences Publishers

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Vol.16 • No. 3 • 2016
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