Superabundant Numbers and the Riemann Hypothesis Amir Akbary and Zachary Friggstad P The function σ(n) = d|n d is the sum of divisors function, so for example σ(12) = 28. In 1913 Gronwall proved that σ(n) - Riemann sum - Document - PDFSEARCH.IO

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	Superabundant Numbers and the Riemann Hypothesis Amir Akbary and Zachary Friggstad P The function σ(n) = d\|n d is the sum of divisors function, so for example σ(12) = 28. In 1913 Gronwall proved that σ(n) Add to Reading List Document Date: 2012-08-16 19:45:22 Open Document File Size: 80,01 KB Share Result on Facebook City Lethbridge / Edmonton / / Company Oxford University Press / / Country Canada / / / Facility University of Lethbridge / University of Alberta / University Drive West / / Organization Oxford University / University of Lethbridge / University of Alberta / / Person Ram Murty / Zachary Friggstad / Jeffrey Lagarias / / Position author / / ProgrammingLanguage E / / ProvinceOrState Alberta / / URL http / SocialTag Integer sequences Mathematical analysis Superabundant number Analytic number theory Conjectures Riemann hypothesis Colossally abundant number Mathematics Number theory Divisor function

Superabundant Numbers and the Riemann Hypothesis Amir Akbary and Zachary Friggstad P The function σ(n) = d|n d is the sum of divisors function, so for example σ(12) = 28. In 1913 Gronwall proved that σ(n)Add to Reading List