On Fluctuations of Riemann's Zeta Zeros

Mathematics – Probability

Scientific paper

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23 pages

Scientific paper

It is shown that the normalized fluctuations of Riemann's zeta zeros around
their predicted locations follow the Gaussian law. It is also shown that
fluctuations of two zeros, \gamma_k and \gamma_{k+x}, with x asymptotically
equal to \alpha(\log k)^{\beta}, with \beta>0, for large k follow the
two-variate Gaussian distribution with correlation (1-\beta)_+.

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