Mei-Chu Chang

most citedThe Erdős-Szemerédi problem on sum set and product set

4 citations · 4 across the 2 of their papers we have counts for

collaborators

2 papers

math.CO2004★ 4 cited

The Erdős-Szemerédi problem on sum set and product set

Mei-Chu Chang

The basic theme of this paper is the fact that if $A$ is a finite set of integers, then the sum and product sets cannot both be small. A precise formulation of this fact is Conject…

math.CO2003

On the size of $k$ -fold sum and product sets of integers

Jean Bourgain, Mei-Chu Chang

We prove the following theorem: for all positive integers $b$ there exists a positive integer $k$ , such that for every finite set $A$ of integers with cardinality $∣ A ∣ > 1$ , we hav…

The Erdős-Szemerédi problem on sum set and product set

On the size of k-fold sum and product sets of integers

On the size of $k$ -fold sum and product sets of integers