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.
Remarks on étale motivi c stable homotopy theory
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
abstract
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.
fields
math.AG 2representative citing papers
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.
citing papers explorer
-
Descendability and descent in topological weaves
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.
-
Nori motives (and mixed Hodge modules) with integral coefficients
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.