Oscillation Theorems of Arithmetical Functions

DOI10.2307/1994409zbMath0155.08602OpenAlexW4230326687MaRDI QIDQ5537763

Emil Grosswald

Publication date: 1967

Full work available at URL: https://doi.org/10.2307/1994409

zbMATH Keywords

arithmetic functionsoscillation theoremsLandau's method

Mathematics Subject Classification ID

Asymptotic results on arithmetic functions (11N37) Primes in congruence classes (11N13)

Related Items (6)

The Liouville Function and the Riemann Hypothesis ⋮ Oscillatory properties of arithmetical functions. I ⋮ Computations of the Mertens function and improved bounds on the Mertens conjecture ⋮ A tale of two omegas ⋮ Oscillations in weighted arithmetic sums ⋮ Petites valeurs de la fonction d'Euler

Cites Work

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• On an assertion of Cebysev
• On some generalizations of theorems by Landau and Polya
• Extended computation of the Riemann zeta‐function
• A disproof of a conjecture of Pólya
• The evalution of Dirichlet L -functions
• Comparative prime-number theory. I
• Further developments in the comparative prime-number theory I
• Comparative prime-number theory. IV

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