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Homotopy groups of homotopy fixed point spectra associated to E_n
We compute the mod(p) homotopy groups of the continuous homotopy fixed point
spectrum E_2^{hH_2} for p>2, where E_n is the Landweber exact spectrum whose
coefficient ring is the ring of functions on the Lubin-Tate moduli space of
lifts of the height n Honda formal group law over F_{p^n}, and H_n is the
subgroup WF^x_{p^n} wreath product Gal(F_{p^n}/F_p) of the extended Morava
stabilizer group G_n. We examine some consequences of this related to
Brown-Comenetz duality and to finiteness properties of homotopy groups of
K(n)_*-local spectra. We also indicate a plan for computing pi_*(E_n^{hH_n}
smash V(n-2)), where V(n-2) is an E_{n*}-local Toda complex.Comment: This is the version published by Geometry & Topology Monographs on 29
January 200
Spectrum, January 1983
Volume 5, Number 1 of Spectrum literary journalhttps://nwcommons.nwciowa.edu/spectrum/1008/thumbnail.jp
Spectrum, February 1982
Volume 4, Number 1 of Spectrum literary journalhttps://nwcommons.nwciowa.edu/spectrum/1006/thumbnail.jp
Spectrum, 1979[?]
[Volume 1, Number 2?] of Spectrum literary journalhttps://nwcommons.nwciowa.edu/spectrum/1015/thumbnail.jp
Spectrum, 1979[?]
Inaugural issue of Spectrum literary magazinehttps://nwcommons.nwciowa.edu/spectrum/1000/thumbnail.jp
Spectrum, April 1983
Volume 5, Number 2 of Spectrum literary journalhttps://nwcommons.nwciowa.edu/spectrum/1009/thumbnail.jp
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