THE MAXIMAL ORDER OF ITERATED MULTIPLICATIVE FUNCTIONS

DOI10.1112/S0025579319000214zbMath1443.11198arXiv1709.04799OpenAlexW3098701199MaRDI QIDQ5227718

Christian Elsholtz, Marc Technau, Niclas Technau

Publication date: 7 August 2019

Published in: Mathematika (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1709.04799

zbMATH Keywords

quadratic formarithmetic functionmaximal order

Mathematics Subject Classification ID

Asymptotic results on arithmetic functions (11N37)

Related Items (1)

The structure and number of Erdős covering systems

Cites Work

• Highly composite numbers. Annotated by Jean-Louis Nicolas and Guy Robin
• Upper bounds for sums of powers of divisor functions
• On two conjectures of Schinzel
• The distribution of totients
• On a problem of S. Ramanujan
• Die maximale Ordnung primzahl-unabhängiger multiplikativer Funktionen
• A Problem of Ramanujan, Erdős, and Kátai on the Iterated Divisor Function
• On the third iterates of the φ- and σ-functions
• On the Range of the Iterated Euler Function
• Arithmetical properties of finite rings and algebras, and analytic number theory. VI. Maximum Orders of Magnitude.
• THE MAXIMUM ORDERS OF MULTIPLICATIVE FUNCTIONS
• The Lucas-Pratt primality tree
• DIE MAXIMALE ORDNUNG DER ANZAHL DER WESENTLICH VERSCHIEDENEN ABELSCHEN GRUPPEN n-TER ORDNUNG
• A Prime-Divisor Function
• Ramanujan's Lost Notebook
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