Syntomic complexes and p-adic étale Tate twists

IF 2.8 1区 数学 Q1 MATHEMATICS Forum of Mathematics Pi Pub Date : 2022-02-10 DOI:10.1017/fmp.2022.21
B. Bhatt, A. Mathew
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引用次数: 6

Abstract

Abstract The primary goal of this paper is to identify syntomic complexes with the p-adic étale Tate twists of Geisser–Sato–Schneider on regular p-torsion-free schemes. Our methods apply naturally to a broader class of schemes that we call ‘F-smooth’. The F-smoothness of regular schemes leads to new results on the absolute prismatic cohomology of regular schemes.
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综合症复合体和p-adic变状扭曲
摘要本文的主要目标是在正则无对映体方案上识别具有Geisser–Sato–Schneider的p-adicétale-Tate扭曲的同组配合物。我们的方法自然适用于更广泛的一类方案,我们称之为“F-光滑”。正则格式的F-光滑性导致了正则格式的绝对棱柱上同调的新结果。
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来源期刊
Forum of Mathematics Pi
Forum of Mathematics Pi Mathematics-Statistics and Probability
CiteScore
3.50
自引率
0.00%
发文量
21
审稿时长
19 weeks
期刊介绍: Forum of Mathematics, Pi is the open access alternative to the leading generalist mathematics journals and are of real interest to a broad cross-section of all mathematicians. Papers published are of the highest quality. Forum of Mathematics, Pi and Forum of Mathematics, Sigma are an exciting new development in journal publishing. Together they offer fully open access publication combined with peer-review standards set by an international editorial board of the highest calibre, and all backed by Cambridge University Press and our commitment to quality. Strong research papers from all parts of pure mathematics and related areas are welcomed. All published papers are free online to readers in perpetuity.
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