
Summary: Let \(G\) be an abelian group of odd order \(n\geq 9\). We determine the structure of unsplittable minimal zero-sum sequences over \(G\) of length greater than or equal to \(\lfloor n/3\rfloor+3\).
Additive bases, including sumsets, index of sequences, unsplittable sequences, Sequences (mod \(m\)), minimal zero-sum sequences
Additive bases, including sumsets, index of sequences, unsplittable sequences, Sequences (mod \(m\)), minimal zero-sum sequences
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