On Erdős and Graham's \(X\) function.

DOI10.5802/aif.2064zbMath1074.11009OpenAlexW2219690073MaRDI QIDQ1774077

Alain Plagne

Publication date: 29 April 2005

Published in: Annales de l'Institut Fourier (Search for Journal in Brave)

Full work available at URL: http://www.numdam.org/item?id=AIF_2004__54_6_1717_0

zbMATH Keywords

orderbasis

Mathematics Subject Classification ID

Additive bases, including sumsets (11B13)

Related Items

On additive bases in infinite abelian semigroups, A variant of the isoperimetric method of Hamidoune, applied to Kneser's theorem, Additive bases in groups, Answer to a Question by Burr and Erdős on Restricted Addition, and Related Results, Upper bounds for the order of an additive basis obtained by removing a finite subset of a given basis, Answers to two questions posed by Farhi concerning additive bases

Cites Work

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• Summenmengen in lokalkompakten abelschen Gruppen
• Subsets with small sums in abelian groups. I: The Vosper property
• A new critical pair theorem applied to sum-free sets in Abelian groups
• Some applications of a theorem of M. Kneser
• An isoperimetric method in additive theory
• Abschätzung der asymptotischen Dichte von Summenmengen
• Estimation fu nombre d'exceptions à ce qu'un ensemble de base privé d'un point reste un esemble de base
• The Critical Pairs of Subsets of a Group of Prime Order
• On successive settings of an arc on the circumference of a circle
• Recouvrement optimal du cercle par les multiples d'un intervalle
• On the bases with an exact order
• Some results in additive number theory I: The critical pair theory
• A generalization of Freiman's 3k-3 Theorem
• Grekos’ S function has a linear growth
• Removing one element from an exact additive basis.