Computational Aspects of Hamburger’s Theorem

DOI10.1007/978-1-4939-9051-1_8zbMath1461.11114OpenAlexW2913667885MaRDI QIDQ3296315

Yu. V. Matiyasevich

Publication date: 7 July 2020

Published in: Algorithms and Complexity in Mathematics, Epistemology, and Science (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/978-1-4939-9051-1_8

zbMATH Keywords

Riemann zeta functionfunctional equationDirichlet eta functionDavenport-Heilbronn functionHamburger's theoremRamanujan tau \(L\)-function

Mathematics Subject Classification ID

(zeta (s)) and (L(s, chi)) (11M06) Computational number theory (11Y99)

Related Items (2)

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Uses Software

• OEIS
• WolframAlpha

Cites Work

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• Erratum and addendum to: ``Rediscovery of Malmsten's integrals, their evaluation by contour integration methods and some related results
• Varieties via their L-functions
• A converse theorem for Dirichlet \(L\)-functions
• Converse theorems: from the Riemann zeta function to the Selberg class
• Maass Forms on GL(3) and GL(4)
• Zeros of the Davenport-Heilbronn counterexample
• Evaluating -functions with few known coefficients
• Around the Davenport-Heilbronn function
• Approximation of Riemann’s Zeta Function by Finite Dirichlet Series: A Multiprecision Numerical Approach
• Computational methods and experiments in analytic number theory
• Some Calculations of the Riemann Zeta-Function

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