An addition theorem for finite cyclic groups
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Publication:1356553
DOI10.1016/S0012-365X(96)00011-8zbMath0924.11014OpenAlexW2062500347WikidataQ127212421 ScholiaQ127212421MaRDI QIDQ1356553
Publication date: 9 June 1997
Published in: Discrete Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/s0012-365x(96)00011-8
Arithmetic and combinatorial problems involving abstract finite groups (20D60) Finite abelian groups (20K01) Special sequences and polynomials (11B83)
Related Items (17)
On the number of zero sum subsequences ⋮ On weighted sums in abelian groups ⋮ Zero-sum problems in finite Abelian groups: a survey ⋮ On the structure of n-zero-sum free sequences over cyclic groups of order n ⋮ A variant of Kemnitz conjecture ⋮ The Main Zero-Sum Constants over \({\boldsymbol{D}}\) 2n \({\boldsymbol{\times C_2}}\) ⋮ On Erdős-Ginzburg-Ziv inverse theorems for dihedral and dicyclic groups ⋮ On the direct and inverse zero-sum problems over \(C_n \rtimes_s C_2\) ⋮ The Erdős-Ginzburg-Ziv theorem for dihedral groups. ⋮ Long \(n\)-zero-free sequences in finite cyclic groups ⋮ Improving the Erdős-Ginzburg-Ziv theorem for some non-Abelian groups. ⋮ Addition theorems on the cyclic groups of order \(p^\ell\). ⋮ On the structure of \(p\)-zero-sum free sequences and its application to a variant of Erdős-Ginzburg-Ziv theorem ⋮ Sequences not containing long zero-sum subsequences ⋮ Weighted sums in finite cyclic groups ⋮ Elasticities of Krull monoids with infinite cyclic class group ⋮ On the number of subsequences with given sum
Cites Work
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- On zero-sum Ramsey numbers--stars
- On the Erdős-Ginzburg-Ziv theorem and the Ramsey numbers for stars and matchings
- Addition theorems for finite abelian groups
- A combinatorial problem on finite abelian groups
- A Generalization of an Addition Theorem for Solvable Groups
- Conditions for a Zero Sum Modulo n
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