Positive solutions of an integral equation and Riemann hypothesis
Speaker: Dang Vu Giang

Time: 9h30, Friday, December 16, 2016
Location: Room 109, Building A5, Institute of Mathematics, 18 Hoang Quoc Viet, Cau Giay, Ha Noi

Abstract: We prove that if an integral equation has a positive solution then all complex roots of the famous Riemann zeta function are distinct and having the real part  1/2. We also prove that the minimal distance between two consecutive real simple roots of the function $\Xi$ in $(0,T)$ is less than $\frac 1{A\ln T}$.

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