Motivic monodromy and $p$-adic cohomology theories

We build a unified framework for the study of monodromy operators and weight filtrations of cohomology theories for varieties over a local field. As an application, we give a streamlined definition of Hyodo–Kato cohomology without recourse to log-geometry, as predicted by Fontaine, and we produce an induced Clemens–Schmid chain complex.

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Publication Details

Journal
Journal of the European Mathematical Society
Published
2025-04-04
DOI
https://doi.org/10.4171/jems/1634
Citations
2
Primary Topic
advanced mathematical theories
Type
article
Field-Weighted Citation Impact
7.38
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article

Motivic monodromy and $p$-adic cohomology theories

Martin Gallauer, Alberto Vezzani, Federico Binda
2 citations
Journal of the European Mathematical Society
advanced mathematical theories
7.38
article

Motivic monodromy and $p$-adic cohomology theories

Martin Gallauer, Alberto Vezzani, Federico Binda
article en
2 citations

Abstract

We build a unified framework for the study of monodromy operators and weight filtrations of cohomology theories for varieties over a local field. As an application, we give a streamlined definition of Hyodo–Kato cohomology without recourse to log-geometry, as predicted by Fontaine, and we produce an induced Clemens–Schmid chain complex.

Journal of the European Mathematical Society
University of Milan (IT), University of Warwick (GB)
Openalex Percentile: Top 4%
advanced mathematical theories
7.38
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