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Remarks on \'etale motivic stable homotopy theory

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arxiv 2104.06002 v1 pith:DNWRKG3U submitted 2021-04-13 math.KT math.AT

Remarks on \'etale motivic stable homotopy theory

classification math.KT math.AT
keywords etalehomotopymotivicstabletheoryadditionaleliminatingextending
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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We strengthen some results in \'etale (and real \'etale) motivic stable homotopy theory, by eliminating finiteness hypotheses, additional localizations and/or extending to spectra from HZ-modules.

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Cited by 3 Pith papers

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  1. Descendability and descent in topological weaves

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    Finitely presented surjections of algebraic spaces are descendable in topological weaves, yielding v-descent for rational motivic sheaves and h-descent for étale motivic spectra under bounded cohomological dimension.

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    math.AG 2026-07 accept novelty 7.0

    A general descendability criterion for topological six-functor formalisms yields h-descent for étale motivic spectra and rational motivic cohomology, plus arc-descent in weights ≤1.

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    Constructs abelian categories of integral Nori motivic sheaves over char-0 schemes with six operations and arc-descent via an algebra in étale motives, plus parallel results for mixed Hodge modules.