Article ID Journal Published Year Pages File Type
8896841 Journal of Number Theory 2018 10 Pages PDF
Abstract
Let G be a finite abelian group. For any integer a≥1, we define the constant s≤a(G) as the least positive integer t such that any sequence S over G of length at least t has a zero-sum subsequence of length ≤a in it. In this article, we compute this constant for many classes of abelian p-groups. In particular, it proves a conjecture of Schmid and Zhuang [20].
Related Topics
Physical Sciences and Engineering Mathematics Algebra and Number Theory
Authors
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