Rigid analytic reconstruction of Hyodo--Kato theory

Fuente: arXiv
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Auteurs principaux: Ertl, Veronika, Yamada, Kazuki
Format: Preprint
Publié: 2019
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_version_ 1866915175881244672
author Ertl, Veronika
Yamada, Kazuki
author_facet Ertl, Veronika
Yamada, Kazuki
contents We give a new and very intuitive construction of Hyodo--Kato cohomology and the Hyodo--Kato map, based on logarithmic rigid cohomology. We show that it is independent of the choice of a uniformiser and study its dependence on the choice of a branch of the $p$-adic logarithm. Moreover, we show the compatibility with the classical construction of Hyodo--Kato cohomology and the Hyodo--Kato map.)
format Preprint
id arxiv_https___arxiv_org_abs_1907_10964
institution arXiv
publishDate 2019
record_format arxiv
spellingShingle Rigid analytic reconstruction of Hyodo--Kato theory
Ertl, Veronika
Yamada, Kazuki
Number Theory
14F30, 14F40 14G22
We give a new and very intuitive construction of Hyodo--Kato cohomology and the Hyodo--Kato map, based on logarithmic rigid cohomology. We show that it is independent of the choice of a uniformiser and study its dependence on the choice of a branch of the $p$-adic logarithm. Moreover, we show the compatibility with the classical construction of Hyodo--Kato cohomology and the Hyodo--Kato map.)
title Rigid analytic reconstruction of Hyodo--Kato theory
topic Number Theory
14F30, 14F40 14G22
url https://arxiv.org/abs/1907.10964