论单位弗里德伯格-雅克特周期的 p-adic 插值法

IF 0.9 1区数学 Q2 MATHEMATICS Algebra & Number Theory Pub Date : 2024-04-30 DOI:10.2140/ant.2024.18.1117

Andrew Graham

引用次数: 0

摘要

我们为某些单元式志村变种建立了高科尔曼理论的函数性，并以此构建了一个插值单元式弗里德伯格-雅克特周期的 p-adic 解析函数。

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On the p-adic interpolation of unitary Friedberg–Jacquet periods

We establish functoriality of higher Coleman theory for certain unitary Shimura varieties and use this to construct a $p$ -adic analytic function interpolating unitary Friedberg–Jacquet periods.

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来源期刊

Algebra & Number Theory MATHEMATICS-

CiteScore

1.80

自引率

7.70%

发文量

审稿时长

6-12 weeks

期刊介绍： ANT’s inclusive definition of algebra and number theory allows it to print research covering a wide range of subtopics, including algebraic and arithmetic geometry. ANT publishes high-quality articles of interest to a broad readership, at a level surpassing all but the top four or five mathematics journals. It exists in both print and electronic forms. The policies of ANT are set by the editorial board — a group of working mathematicians — rather than by a profit-oriented company, so they will remain friendly to mathematicians'' interests. In particular, they will promote broad dissemination, easy electronic access, and permissive use of content to the greatest extent compatible with survival of the journal. All electronic content becomes free and open access 5 years after publication.

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