在σ＝1附近ξ（s）零点密度的估计

Zero-Density Estimates for the Riemann Zeta-Function Nearσ=1

本文利用Ｈａｌａ＇ｓｚ方法、指数对、以及高次均位估计得到了关于ξ（ｓ）的零点密度在σ＝１附近的新上界。

This paper improves the Zero-density estimate for the Riemann Zeta-function nearσ=1 by giving new bounds for N(σ,T),where the Ha- 1a'sz inequality,exponent pairs,Order results for ξ(s),and high power mome- nts estitmates are used.