Extremal sequences for a weighted zero-sum constant.
2021
For an abelian group $G$, the constant $C(G)$ is defined to be the smallest natural number $k$, such that, any sequence of $k$ elements in $G$ has a subsequence of consecutive terms whose sum is zero (the identity element). We characterize the extremal sequences for a weighted version of this constant for some particular weights for a finite cyclic group.
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