Christian Táfula

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20152026

most citedAn extension of the Erdős-Tetali theorem

1 citations · 1 across the 7 of their papers we have counts for

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math.CO2023

On the size and structure of $t$ -representable sumsets

Christian Táfula

Let $A \subseteq Z_{\geq 0}$ be a finite set with minimum element $0$ , maximum element $m$ , and $ℓ$ elements strictly in between. Write $(h A)^{(t)}$ for the set of integ…

math.CO2018★ 1 cited

An extension of the Erdős-Tetali theorem

Christian Táfula

Given a sequence $A = {a_{0} < a_{1} < a_{2} \dots} \subseteq N$ , let $r_{A, h} (n)$ denote the number of ways $n$ can be written as the sum of $h$ elements of $\ma…

On the size and structure of t-representable sumsets

An extension of the Erdős-Tetali theorem

On the size and structure of $t$ -representable sumsets