Fourier transform of positive functions and Riemann hypothesis
Speaker: Dang Vu Giang

Time: 9h00, Friday, March 6, 2015

Location: Room 109, Building A5, Institute of Mathematics, 18 Hoang Quoc Viet, Cau Giay, Hanoi

Abstract: The Fourier transform of the positive function $\exp \left(- \right)$ is nowhere 0 in the real line. The famous Riemann hypothesis is equivalent to the fact that the Fourier transform of the positive function  $\frac}{1+\exp}$ is nowhere 0 on the real line $\left( \sigma >1/2\right).$

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