Lower bounds for moments of zeta prime rho

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Milinovich, Micah B.
Ng, Nathan
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Abstract
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Assuming the Riemann Hypothesis, we establish lower bounds for moments of the derivative of the Riemann zeta-function averaged over the non-trivial zeros of $\zeta(s)$. Our proof is based upon a recent method of Rudnick and Soundararajan that provides analogous bounds for moments of $L$-functions at the central point, averaged over families.
Comment: 7 pages
Keywords
Mathematics - Number Theory, 11M06,11M26
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