LOWER BOUND FOR ZEROS OF RIEMANN’S ZETA FUNCTION ON σ=1/2

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<正> Let T>0 and let N(T) denote the number of zeros of the Riemann’s Zeta function ζ(s) in the region 0≤σ≤1, 0<t≤T. Let N0(T) denote the number of zeros of ζ(s) of the form 1/2+it, 0<t≤T, A. Selberga has shown that the function ζ(s) possess
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