Forbidden conductors of $L$-functions and continued fractions of particular form

DOI10.4064/aa220721-30-9arXiv2208.12947MaRDI QIDQ6071851

Maciej Radziejewski, Jerzy Kaczorowski, Alberto Perelli

Publication date: 29 November 2023

Published in: Acta Arithmetica (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2208.12947

zbMATH Keywords

continued fractionsSelberg classconverse theorems

Mathematics Subject Classification ID

Other Dirichlet series and zeta functions (11M41) Continued fractions (11A55)

Cites Work

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• Twists and resonance of \(L\)-functions. I.
• Non-linear twists of \(L\)-functions: a survey
• A survey of the Selberg class of \(L\)-functions. I
• On the structure of the Selberg class. I: \(0\leq d\leq 1\).
• A weak converse theorem for degree 2 \(L\)-functions with conductor 1
• Converse theorems: from the Riemann zeta function to the Selberg class
• Lower bounds for the conductor of L-functions
• Axiomatic Theory of L-Functions: the Selberg Class
• On the structure of the Selberg class, VI: non-linear twists

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