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The E-2-term of the K(n)-local E-n-Adams spectral sequence

机译:K(n)-局部E-n-Adams光谱序列的E-2项

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Let E = E-n be Morava E-theory of height n. In [8] Devinatz and Hopkins introduced the K(n)-local E-n-Adams spectral sequence and showed that, under certain conditions, the E-2-term of this spectral sequence can be identified with continuous group cohomology. We work with the category of L-complete E-*(V) E-comodules, and show that in a number of cases the E-2-term of the above spectral sequence can be computed by a relative Ext group in this category. We give suitable conditions for when we can identify this Ext group with continuous group cohomology. (C) 2016 Elsevier B.V. All rights reserved.
机译:令E = E-n为高度n的Morava E-理论。在[8]中,Devinatz和Hopkins介绍了K(n)-局部E-n-Adams光谱序列,并表明,在某些条件下,该光谱序列的E-2项可以用连续基团同调来识别。我们使用L-完全E-*(V)E-协模的类别进行研究,并表明在许多情况下,上述光谱序列的E-2项可以由该类别中的相对Ext组计算。我们提供了适合的条件,以便我们可以通过连续的组同调识别该Ext组。 (C)2016 Elsevier B.V.保留所有权利。

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