Add time:08/27/2019 Source:sciencedirect.com
For an abelian group G and an integer t>0, the modified Erdös–Ginzburg–Ziv constant st′(G) is the smallest integer ℓ such that any zero-sum sequence of length at least ℓ with elements in G contains a zero-sum subsequence (not necessarily consecutive) of length t. We compute st′(G) for G=Z∕nZ and for G=(Z∕nZ)2 when t=n.
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