B2[g] Sets and a Conjecture of Schinzel and Schmidt

DOI10.1017/S0963548308009450zbMath1177.11020WikidataQ123116862 ScholiaQ123116862MaRDI QIDQ3608332

Javier Cilleruelo, Carlos Vinuesa

Publication date: 4 March 2009

Published in: Combinatorics, Probability and Computing (Search for Journal in Brave)

zbMATH Keywords

Sidon sets\(B_2[g\) sets]Schinzel-Schmidt constant

Mathematics Subject Classification ID

Other combinatorial number theory (11B75) Special sequences and polynomials (11B83)

Related Items (5)

Upper and lower bounds on the size of $B_k[g$ sets] ⋮ Generalized Sidon sets ⋮ The supremum of autoconvolutions, with applications to additive number theory ⋮ Sidon sets in \(\mathbb N^d\) ⋮ On suprema of autoconvolutions with an application to Sidon sets

Cites Work

• An upper bound for \(B_{2}[g\) sets]
• Upper and lower bounds for finite \(B_h[g\) sequences.]
• The density of \(B_ h[g\) sequences and the minimum of dense cosine sums]
• Constructions of generalized Sidon sets.
• The Symmetric Subset Problem in Continuous Ramsey Theory

This page was built for publication: B₂[g] Sets and a Conjecture of Schinzel and Schmidt