Parametrised noncommutative motives and equivariant cubical descent in algebraic K-theory
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Publication:6505426
arXiv2202.02591MaRDI QIDQ6505426
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Abstract: We construct the parametrised symmetric monoidal category of noncommutative motives associated to the algebraic K-theory of parametrised perfect-stable categories. In the equivariant case for a finite group G, we will see that this in particular means that algebraic K-theories of group actions attain a refinement to the structure of G-ring spectra equipped with multiplicative norms in the sense of Hill-Hopkins-Ravenel.
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