Jiangtao Peng

most citedMinimal zero-sum sequences of length four over finite cyclic groups II

5 citations · 12 across the 4 of their papers we have counts for

collaborators

4 papers

math.CO2017★ 4 cited

On the structure of zero-sum free set with minimum subset sums in abelian groups

Jiangtao Peng, Wanzhen Hui

Let $G$ be an additive abelian group and $S \subset G$ a subset. Let $Σ (S)$ denote the set of group elements which can be expressed as a sum of a nonempty subset of $S$ . We say $S$ …

math.CO2017

Zero-sum invariants of finite abelian groups

Weidong Gao, Yuanlin Li, Jiangtao Peng +1

The purpose of the article is to provide an unified way to formulate zero-sum invariants. Let $G$ be a finite additive abelian group. Let $B (G)$ denote the set consisting of all no…

math.CO2013★ 5 cited

Minimal zero-sum sequences of length four over finite cyclic groups II

Yuanlin Li, Jiangtao Peng

Let $G$ be a finite cyclic group. Every sequence $S$ over $G$ can be written in the form $S = (n_{1} g) \cdot \dots \cdot (n_{l} g)$ where $g \in G$ and $n_1, \ldots, n_l\in[1, \ord(g)]$, and…

math.CO2013★ 3 cited

Minimal zero-sum sequences of length five over finite cyclic groups

Jiangtao Peng, Yuanlin Li

Let $G$ be a finite cyclic group. Every sequence $S$ of length $l$ over $G$ can be written in the form $S = (n_{1} g) \cdot \dots \cdot (n_{l} g)$ where $g \in G$ and $n_1, \ldots, n_l\in[1, \…