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104.32 The Riemann zeta function as a sum of geometric series

Published online by Cambridge University Press:  08 October 2020

Joakim Munkhammar
Joakim Munkhammar*
Affiliation:
Department of Civil and Industrial Engineering, Uppsala University, SE-751 21 Uppsala, Sweden e-mail: joakim.munkhammar@angstrom.uu.se
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Information
The Mathematical Gazette , Volume 104 , Issue 561 , November 2020 , pp. 527 - 530
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Copyright
© Mathematical Association 2020

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References

Iwaniec, H., Lectures on the Riemann Zeta Function, Providence, USA: AMS University Lecture Series (2014).Google Scholar
Titchmarsh, E. C., The theory of the Riemann zeta-function, Oxford: Clarendon press (1951).Google Scholar
The On-line Encyclopedia of Integer Sequences A007916 - numbers that are not perfect powers, OEIS foundation https://oeis.org/ (Retreived 5 March 2019).Google Scholar
Choi, J., Srivastava, H. M., Series Involving the Zeta Functions and a Family of Generalized Goldbach-Euler Series, Amer. Math. Monthly 121 (2014) pp. 229–236.Google Scholar
Bibiloni, L., Viader, P., Paradís, J., On a Series of Goldbach and Euler, Amer. Math. Monthly 113 (2016) pp. 206–220.Google Scholar