Odd order cases of the logarithmically averaged Chowla conjecture
A famous conjecture of Chowla states that the Liouville function $\lambda (n)$ has negligible correlations with its shifts. Recently, the authors established a weak form of the logarithmically averaged Elliott conjecture on correlations of multiplicative functions, which in turn implied all the odd...
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| Format: | Journal article |
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Société Arithmétique de Bordeaux
2019
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