Lifting endomorphisms of formal A-modules over finite fields

Hua Chieh Li

doi:10.1016/j.jnt.2006.04.011

Lifting endomorphisms of formal A-modules over finite fields

Hua Chieh Li^*

^*此作品的通信作者

數學系

研究成果: 雜誌貢獻 › 期刊論文 › 同行評審

1 引文斯高帕斯（Scopus）

摘要

Lubin conjectures that for an invertible series to commute with a noninvertible series with only simple roots of iterates, two such commuting power series must be endomorphisms of a single formal group. In this paper, we show that if the reduction of these two commuting power series are endomorphisms of a formal group, then themselves are endomorphisms of a formal group.

原文	英語
頁（從 - 到）	59-70
頁數	12
期刊	Journal of Number Theory
卷	123
發行號	1
DOIs	https://doi.org/10.1016/j.jnt.2006.04.011
出版狀態	已發佈 - 2007 3月

ASJC Scopus subject areas

代數與數理論

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10.1016/j.jnt.2006.04.011

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引用此

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title = "Lifting endomorphisms of formal A-modules over finite fields",

abstract = "Lubin conjectures that for an invertible series to commute with a noninvertible series with only simple roots of iterates, two such commuting power series must be endomorphisms of a single formal group. In this paper, we show that if the reduction of these two commuting power series are endomorphisms of a formal group, then themselves are endomorphisms of a formal group.",

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AB - Lubin conjectures that for an invertible series to commute with a noninvertible series with only simple roots of iterates, two such commuting power series must be endomorphisms of a single formal group. In this paper, we show that if the reduction of these two commuting power series are endomorphisms of a formal group, then themselves are endomorphisms of a formal group.

KW - Formal A-module

KW - Formal group law

KW - p-Adic dynamical systems

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Lifting endomorphisms of formal A-modules over finite fields

摘要

ASJC Scopus subject areas

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其它文件與鏈接

指紋

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