Cai-Xia Shen

most citedOn the index-conjecture of length four minimal zero-sum sequences II

6 citations · 9 across the 4 of their papers we have counts for

collaborators

4 papers

math.NT2014★ 3 cited

On the index of length four minimal zero-sum sequences

Caixia Shen, Li-meng Xia, Yuanlin Li

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.NT2014

Minimal zero-sum sequences of length four over cyclic group with order $n = p^{α} q^{β}$

Li-meng Xia, Caixia Shen

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

math.NT2014★ 6 cited

On the index-conjecture of length four minimal zero-sum sequences II

Caixia Shen, Li-meng Xia

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