Writing Integers as Sums of Products

DOI10.2307/2154608zbMath0811.11061OpenAlexW4229795179MaRDI QIDQ4310790

Charles E. Chace

Publication date: 2 May 1995

Full work available at URL: https://doi.org/10.2307/2154608

zbMATH Keywords

asymptotic formulaHardy-Littlewood methodadditive divisor problemdivisor problems for arithmetic progressionsrepresentation of integers as sums of products

Mathematics Subject Classification ID

Applications of the Hardy-Littlewood method (11P55) Representation problems (11D85)

Related Items (3)

On some sums involving the counting function of nonisomorphic abelian groups ⋮ Sums of higher divisor functions ⋮ Sums of the higher divisor function of diagonal homogeneous forms

Cites Work

• Remark on Smith’s result on a divisor problem in arithmetic progressions
• The divisor function $d_3(n)$ in arithmetic progressions
• The divisor problem for arithmetic progressions with small modulus
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