On the $\mathbb{Z}_p(i)$ of Bhatt-Morrow-Scholze
Akhil Mathew (University of Chicago)
Abstract: I will explain a description of the $\mathbb{Z}_p(i)$ complexes defined by Bhatt-Morrow-Scholze, as an integral refinement of Fontaine-Messing syntomic cohomology, on a class of $p$-adic formal schemes (including regular noetherian ones and formally smooth schemes over perfectoids) satisfying the "Segal conjecture". This extends a number of comparison results in the literature. Joint with Bhargav Bhatt.
commutative algebraalgebraic geometrynumber theory
Audience: researchers in the topic
Recent Advances in Modern p-Adic Geometry (RAMpAGe)
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