1995
DOI: 10.1524/anly.1995.15.4.325
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On sums and differences of two relative prime cubes

Abstract: This article is concerned with the average order of the arithmetic functions ,which count the number of ways to write a natural number η as a sum, resp., a difference of two cubes of relative prime positive integers. Assuming the truth of the Riemann Hypothesis, it is proved thatwith explicit constants A, B+ , and B~ .

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Cited by 7 publications
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“…Again the estimate can be improved slightly, making use of more precise representations of the error term in (4.2) (see [19]). …”
Section: Sums and Differences Of Relative Prime K-th Powersmentioning
confidence: 99%
“…Again the estimate can be improved slightly, making use of more precise representations of the error term in (4.2) (see [19]). …”
Section: Sums and Differences Of Relative Prime K-th Powersmentioning
confidence: 99%