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- W2009138576 abstract "The extended-power spectrum DS has two coproducts and two products, which interact in an intricate way. Given an H∞ ring spectrum E, the resulting algebraic structure on E∗DS0 gives a framework in which to encode information about power operations. (However, we will not study power operations in this paper). Fix a prime p and an integer n > 0. We shall take E to be a suitable completed and extended version of E(n). To be more precise, we let W be the Witt ring of Fpn , and consider the following graded ring: E∗ = W [[u1, . . . , un−1]][u, u −1] The generators uk have degree 0, and u has degree −2. We take u0 = p and un = 1 and uk = 0 for k > n. There is a map BP ∗ −→ E∗ sending vk to u k−1uk. Using this, we define a functor from spectra to E∗-modules by" @default.
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- W2009138576 date "1997-01-01" @default.
- W2009138576 modified "2023-10-04" @default.
- W2009138576 title "Rational morava e-theory and DSo" @default.
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- W2009138576 doi "https://doi.org/10.1016/0040-9383(95)00073-9" @default.
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