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math.NT2006
On small distances between ordinates of zeros of and
M. Z. Garaev, C. Y. Yildirim
We prove that for any zero of there exists a zero of such that and we provide some other related results.
math.NT2006★ 19 cited
Density of non-residues in Burgess-type intervals and applications
W. D. Banks, M. Z. Garaev, D. R. Heath-Brown +1
We show that for any fixed $\eps>0$, there are numbers and with the following property: for every prime and every integer such that $p^{1/(4\sqrt{e}…