Absolute prismatic cohomology
By B. Bhatt, Jacob Lurie. 2022
83 citations recorded by the source corpus.
The goal of this paper is to study the absolute prismatic cohomology of $p$-adic formal schemes. We do so by recasting the notion of a prismatic crystal on $\mathrm{Spf}(\mathbf{Z}_p)$ in terms of quasicoherent sheaves on a geometric object we call the Cartier-Witt stack.
Subfields: Geometry and Topology, Mathematical Physics, Pharmacology
View Paper: https://www.semanticscholar.org/paper/cf477f5ee3db398284a5fc75dcf58646e1fff9bd
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Geometry and Topology
- B. Bhatt
- Peter Scholze
- Ruochuan Liu
- Kiran S. Kedlaya
- Wiesława Nizioł
- A. Mathew
- A. Beilinson
- Laurent Fargues
In Mathematical Physics
- B. Bhatt
- Peter Scholze
- Ruochuan Liu
- Kiran S. Kedlaya
- Wiesława Nizioł
- A. Beilinson
- A. Mathew
- Laurent Fargues
In Pharmacology
- Peter Scholze
- B. Bhatt
- A. Beilinson
- Wiesława Nizioł
- Dustin Clausen
- Kiran S. Kedlaya
- A. Mathew
- Ruochuan Liu
Citations in the corpus
- Prismatic $F$-crystals and crystalline Galois representations (2021, methodology): “5 then admits a simple geometric description: we have O∆{−1} ≃ H(2)(EP1) via the first Chern class map, see [BL21].”