1School of Mathematic and Statistics, Guizhou University of Finance and Economics 2School of Mathematics, South China Normal University 3School of Mathematics, Sun Yat-sen University
The electronic journal of combinatorics, Tome 22 (2015) no. 4
Let $G$ be a finite Abelian group of order $|G|=n$, and let $S=g_1\cdot\ldots\cdot g_{n-1}$ be a sequence over $G$ such that all nonempty zero-sum subsequences of $S$ have the same length. In this paper, we completely determine the structure of these sequences.
1
School of Mathematic and Statistics, Guizhou University of Finance and Economics
2
School of Mathematics, South China Normal University
3
School of Mathematics, Sun Yat-sen University
@article{10_37236_5189,
author = {Huanhuan Guan and Pingzhi Yuan and Xiangneng Zeng},
title = {A generalization of {Graham's} conjecture},
journal = {The electronic journal of combinatorics},
year = {2015},
volume = {22},
number = {4},
doi = {10.37236/5189},
zbl = {1354.11015},
url = {http://geodesic.mathdoc.fr/articles/10.37236/5189/}
}
TY - JOUR
AU - Huanhuan Guan
AU - Pingzhi Yuan
AU - Xiangneng Zeng
TI - A generalization of Graham's conjecture
JO - The electronic journal of combinatorics
PY - 2015
VL - 22
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UR - http://geodesic.mathdoc.fr/articles/10.37236/5189/
DO - 10.37236/5189
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%A Pingzhi Yuan
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%J The electronic journal of combinatorics
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Huanhuan Guan; Pingzhi Yuan; Xiangneng Zeng. A generalization of Graham's conjecture. The electronic journal of combinatorics, Tome 22 (2015) no. 4. doi: 10.37236/5189
