An effective Schmidt's subspace theorem for non-linear forms over function fields

Ta Thi Hoai An; Julie Tzu-Yueh Wang

doi:10.1016/j.jnt.2006.10.015

期刊文章

An effective Schmidt's subspace theorem for non-linear forms over function fields

Ta Thi Hoai An 和 Julie Tzu-Yueh Wang

Journal of Number Theory, 卷.125(1), 頁碼.210-228

07/2007

DOI: https://doi.org/10.1016/j.jnt.2006.10.015

摘要

Function fields

Schmidt's subspace theorem

Thue's equation

Algebra and Number Theory

We deduce an effective version of Schmidt's subspace theorem over function fields of characteristic zero for arbitrary homogeneous polynomials in place of linear forms. We will then apply this result to study the S-integral points of a general Thue's equation. © 2006 Elsevier Inc. All rights reserved.

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題名: An effective Schmidt's subspace theorem for non-linear forms over function fields
翻譯題名: An effective Schmidt's subspace theorem for non-linear forms over function fields
創作者：: Ta Thi Hoai An (作者) - Institute of Mathematics
Julie Tzu-Yueh Wang (作者) - Institute of Mathematics, Academia Sinica
學術資源類型: 期刊文章
出版日期: 07/2007
出版資訊: Journal of Number Theory, 卷.125(1), 頁碼.210-228
語言: 英語

An effective Schmidt's subspace theorem for non-linear forms over function fields

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