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- W1993032425 abstract "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. We do it by constructing non-negative valued, normed trigonometric polynomials with spectrum in the set of perfect squares not exceeding n, and a small free coefficient a_0=O((log n)^{-1/3})." @default.
- W1993032425 created "2016-06-24" @default.
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- W1993032425 date "2010-03-19" @default.
- W1993032425 modified "2023-09-27" @default.
- W1993032425 title "On van der Corput property of squares" @default.
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