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On Riemann zeta-function and allied questions-II
1995
Hardy-Ramanujan Journal
Preserved Fulltext
International audience In this paper, two conjectures on the mean value of Dirichlet polynomials are given and are shown to imply good lower bound for $\int_H^{T+H}\vert\zeta(\frac{1}{2}+it)^k\vert^2\,dt$, uniform in $k$ and independent of $T$.
doi:10.46298/hrj.1995.131
fatcat:3rdid3uq65hqplc6ezmxwisds4