Hans-Werner Henn
Published 2017-02-16Version 1
The Morava stabilizer groups play a dominating role in chromatic stable ho-motopy theory. In fact, for suitable spectra X, for example all finite spectra, thechromatic homotopy type of X at chromatic level n \textgreater{} 0 and a given prime p islargely controlled by the continuous cohomology of a certain p-adic Lie group Gn,in stable homotopy theory known under the name of Morava stabilizer group oflevel n at p, with coefficients in the corresponding Morava module (En)$\star$X.
The Cohomology of the Sylow 2-subgroup of the Higman-Sims Group
The cohomology of certain groups
On the mod p cohomology of BPU(p)
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