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Abstract
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We explore the
–equivariant
spectra
and
. In particular, we compute
their
–equivariant Picard
groups and the
–equivariant
Anderson dual of
.
This implies corresponding results for the fixed-point spectra
and
.
Furthermore, we prove a real Landweber exact functor theorem.
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Keywords
topological modular forms, real homotopy theory, Picard
group, Anderson duality
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Mathematical Subject Classification 2010
Primary: 55N34, 55P42
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Publication
Received: 3 August 2015
Revised: 4 November 2016
Accepted: 29 November 2016
Published: 3 August 2017
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