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A stratification of the equivariant slice filtration
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A stratification of the equivariant slice filtration
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In this paper, we construct a stratification tower for the equivariant slice filtration. This tower stratifies the slice spectral sequence of a $G$-spectrum $X$ into distinct regions. Within each of these regions, the differentials are determined by the localized slice spectral sequences, which compute the geometric fixed points along with their associated residue group actions. Consequently, the stratification tower offers an inductive method of understanding the entirety of the equivariant slice spectral sequence of $X$ by examining each of its distinct stratification regions.
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Cited by 1 Pith paper
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Chromatic defect, Wood's theorem, and higher real $K$-theories
Introduces chromatic defect via X(n), computes it for key spectra, develops an obstruction theory, and shows Wood-like equivalences exist generally to construct Z-indexed Adams-Novikov towers.
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