Volume 17, issue 4 (2017)

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The $C_2$–spectrum $\mathrm{Tmf}_1(3)$ and its invertible modules

Michael A Hill and Lennart Meier

Algebraic & Geometric Topology 17 (2017) 1953–2011
Abstract

We explore the ${C}_{2}$–equivariant spectra ${Tmf}_{1}\left(3\right)$ and ${TMF}_{1}\left(3\right)$. In particular, we compute their ${C}_{2}$–equivariant Picard groups and the ${C}_{2}$–equivariant Anderson dual of ${Tmf}_{1}\left(3\right)$. This implies corresponding results for the fixed-point spectra ${TMF}_{0}\left(3\right)$ and ${Tmf}_{0}\left(3\right)$. Furthermore, we prove a real Landweber exact functor theorem.

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