13 citations · 30 across the 12 of their papers we have counts for
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math.NT2010
On van der Corput property of squares
Sinisa Slijepcevic
We prove that the upper bound for the van der Corput property of the set of perfect squares is O((log n)^{-1/3}), giving an answer to a problem considered by Ruzsa and Montgomery.…
math.NT2010
On van der Corput property of shifted primes
Sinisa Slijepcevic
We prove that the upper bound for the van der Corput property of the set of shifted primes is O((log n)^{-1+o(1)}), giving an answer to a problem considered by Ruzsa and Montgomery…