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BIRS Workshop Lecture Videos

Models of Lubin-Tate spectra via Real bordism theory Shi, XiaoLin Danny


In this talk, we will present certain Real-oriented models of Lubin-Tate theories at p=2 and arbitrary heights. For these models, we give explicit formulas for the action of certain finite subgroups of the Morava stabilizer groups on the coefficient rings. This is an input necessary for future computations of the homotopy fixed point spectral sequences for the associated higher real K-theories. The Real orientations will provide information about the differentials. The construction utilizes equivariant formal group laws associated with the norms of the Real bordism theory, and are based on techniques introduced by Hill-Hopkins-Ravenel. This is joint work with Agnes Beaudry, Mike Hill, and Mingcong Zeng.

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