The Average Number of Divisors in an Arithmetic Progression

DOI10.4153/CMB-1981-005-3zbMath0469.10022OpenAlexW2315751191MaRDI QIDQ3922752

M. V. Subbarao, Robert A. Smith

Publication date: 1981

Published in: Canadian Mathematical Bulletin (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.4153/cmb-1981-005-3

zbMATH Keywords

arithmetic progressiondivisor function

Mathematics Subject Classification ID

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

Related Items (8)

On an asymmetric divisor problem with congruence conditions ⋮ A generalisation of a result of de la Vallée Poussin ⋮ Divisor problem in special sets of Gaussian integers ⋮ On the number of distinct prime factors of a sum of super-powers ⋮ A two-sided omega-theorem for an asymmetric divisor problem ⋮ Fractional parts of the function \(x/n\) ⋮ Divisors of the Gaussian integers in an arithmetic progression ⋮ Lattice points in a circle and divisors in arithmetic progressions

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