R. Riblet

activity

20222026

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math.CO2026

Large $B_{2} [g]$ subsets of the first squares

F. Bosio, R. Riblet, J. Tarr

We prove that, for every fixed integer $g \geq 1$ , the largest cardinality of a $B_{2} [g]$ subset of the first $n$ squares is at least a positive constant, depending only on $g$ , time…

math.CO2026

On the largest Sidon subset in a finite subset of $R^{N}$

Alexandre Bailleul, Robin Riblet

We obtain a new lower bound on the largest Sidon subset of an arbitrary finite set of integers. If $H (n)$ denotes the minimum, over all $n$ -element subsets of $Z$ , of the l…

Large B2​[g] subsets of the first squares

On the largest Sidon subset in a finite subset of RN

Large $B_{2} [g]$ subsets of the first squares

On the largest Sidon subset in a finite subset of $R^{N}$