A unifying look at zero-sum invariants

DOI10.1142/S1793042118500446zbMath1415.11045MaRDI QIDQ4609570

Guoqing Wang, Yuan Lin Li, Jiangtao Peng, Weidong Gao

Publication date: 4 April 2018

Published in: International Journal of Number Theory (Search for Journal in Brave)

zbMATH Keywords

zero-sum sequencezero-sum invariants

Mathematics Subject Classification ID

Units and factorization (11R27) Other combinatorial number theory (11B75) Finite abelian groups (20K01) Inverse problems of additive number theory, including sumsets (11P70)

Related Items (7)

Representing Sequence Subsums as Sumsets of Near Equal Sized Sets ⋮ On product-one sequences with congruence conditions over non-abelian groups ⋮ Representation of zero-sum invariants by sets of zero-sum sequences over a finite abelian group ⋮ Representation of zero-sum invariants by sets of zero-sum sequences over a finite abelian group. II ⋮ On generalized Narkiewicz constants of finite abelian groups ⋮ A zero-sum problem related to the max gap of the unit group of the residue class ring ⋮ Product-one subsequences over subgroups of a finite group

Cites Work

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• The Interplay of Invariant Theory with Multiplicative Ideal Theory and with Arithmetic Combinatorics
• Zero-sum subsequences of distinct lengths
• A generalization of Davenport's constant and its arithmetical applications
• On additive bases II

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