Θ-Categories and Tannakian duality
Résumé
We introduce a notion of Θ-categories, which is a renement of the notion of symmetric monoidal ∞-categories. We use this notion to prove a Tannakian duality statement, relating Θ-categories with fpqcstacks by means of a certain stack of ber functors in the context of Θ-categories. This provides, over a base ring of arbitrary characteristic, a strong link between Tannakian Θ-categories and the schematic homotopy types of [Toe06].
Contents
Domaines
| Origine | Fichiers produits par l'(les) auteur(s) |
|---|---|
| Licence |