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Profinite and discrete G—spectra and iterated homotopy fixed points

机译:有限和离散G谱和迭代同伦不动点

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For a profinite group G, let (-)~(hG), (-)~(hdG) and (-)~(h'G) denote continuous homotopy fixed points for profinite G-spectra, discrete G-spectra and continuous G-spectra (coming from towers of discrete G-spectra),respectively. We establish some connections between the first two notions, and by using Postnikov towers, for K ?_c G (a. closed normal subgroup), we give various conditions for when the iterated homotopy fixed points (X~(hK))~(hG/K) exist and are X~(hG). For the Lubin-Tate spectrum E_n and G
机译:对于一个有限群G,令(-)〜(hG),(-)〜(hdG)和(-)〜(h'G)表示有限G谱,离散G​​谱和连续G的连续同伦不动点-光谱(来自离散G光谱的塔)。我们在前两个概念之间建立了一些联系,并且通过使用Postnikov塔,对于K?_c G(a。封闭的正态子群),我们给出了何时迭代同伦不动点(X〜(hK))〜(hG / K)存在且为X〜(hG)。对于扩展的Morava稳定剂群Lubin-Tate光谱E_n和G

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