Algebraization and Tannaka duality
By B. Bhatt. 2014
100 citations recorded by the source corpus.
Our goal in this paper is to identify certain naturally occurring colimits of schemes and algebraic spaces. To do so, we use (and prove) some new Tannaka duality theorems for maps of algebraic spaces.
Subfields: Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/acc283933cf8ec2942eb781452427c85c4a3ec3a
How researchers see this paper
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In Geometry and Topology
- B. Bhatt
- A. Mathew
- Peter Scholze
- A. Beilinson
- Wiesława Nizioł
- Arpon Raksit
- Ruochuan Liu
- Kiran S. Kedlaya
In Mathematical Physics
- B. Bhatt
- A. Mathew
- Peter Scholze
- A. Beilinson
- Wiesława Nizioł
- Arpon Raksit
- Ruochuan Liu
- Kiran S. Kedlaya
Citations in the corpus
- The arc-topology (2018, background): “on 1.14. A formal glueing datum is given by a pair (R →S,I) where R →S is a map of commutative rings and I ⊂R is a finitely generated ideal such that R/In ≃S/InS for all n ≥0. The corresponding square (3) Spec(S) \V(IS) // Spec(S) Spec(R) \V (I) //Spec( R) of schemes is called the (weak) Mayer-Viet”