Pub Date : 2022-05-23DOI: 10.2140/tunis.2023.5.369
A. Mathew
The mod $p$ Riemann-Hilbert correspondence (in covariant and contravariant forms) relates $mathbb{F}_p$-'etale sheaves on the spectrum of an $mathbb{F}_p$-algebra $R$ and Frobenius modules over $R$. We give an exposition of these correspondences using Breen's vanishing results on the perfect site.
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