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Department of Mathematics,
Department of Mathematics,
University of California San Diego
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Math 288 - Probability Seminar
Mike Cranston
UC Irvine
Some properties of the Riemann zeta distribution
Abstract:
An alternative to selecting an integer uniformly from $1$ to $N$ and letting $N$ go to infinity is to select an integer according to the Riemann zeta distribution: the probability of selecting $n$ is $1/\zeta(s)n^s$, and letting $s$ go to $1$. We will explain several results that arise naturally due to the multiplicative property of this distribution.
Host: Todd Kemp
May 30, 2019
10:30 AM
AP&M 6402
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