An upper bound for \(B_{2}[g]\) sets
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Publication:863968
DOI10.1016/j.jnt.2006.04.008zbMath1201.11035OpenAlexW2156975355MaRDI QIDQ863968
Publication date: 12 February 2007
Published in: Journal of Number Theory (Search for Journal in Brave)
Full work available at URL: http://www.math.kent.edu/~yu/research/sidon.pdf
Related Items (12)
Asymptotic results for a class of triangular arrays of multivariate random variables with Bernoulli distributed components ⋮ Upper and lower bounds on the size of $B_k[g$ sets] ⋮ On optimal autocorrelation inequalities on the real line ⋮ Generalized Sidon sets ⋮ A Numerical Note on Upper Bounds for B2[g Sets] ⋮ The supremum of autoconvolutions, with applications to additive number theory ⋮ Upper bounds for finite additive $2$-bases ⋮ B2[g Sets and a Conjecture of Schinzel and Schmidt] ⋮ A note on the maximal coefficients of squares of Newman polynomials ⋮ Three convolution inequalities on the real line with connections to additive combinatorics ⋮ A new upper bound for finite additive \(h\)-bases ⋮ On suprema of autoconvolutions with an application to Sidon sets
Cites Work
- Upper and lower bounds for finite \(B_h[g\) sequences.]
- An upper bound for \(B_2 [2\) sequences]
- A complete annotated bibliography of work related to Sidon sequences
- The number of squares and Bh[g sets]
- B h [ g sequences]
- On a Problem of Sidon in Additive Number Theory, and on some Related Problems
- On a Problem of Sidon in Additive Number Theory and on Some Related Problems Addendum
- A new upper bound for \(B_2 [2\) sets]
- Infinite \(B_2[g\) sequences]
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