Abstract

Let $\tau(n)$ stand for the number of positive divisors of $n$. Given an additive function $f$ and a real number $\alpha\in [0,1)$, let $\displaystyle{h_n(\alpha):= \frac 1{\tau(n)} \sum_{d\mid n \atop \{f(d)\}

DOI

10.3906/mat-1808-88

Keywords

Sum of divisors function, shifted primes

First Page

998

Last Page

1004

Recommended Citation

KONINCK, JEAN MARIE DE and KATAI, IMRE (2019) "On the divisors of shifted primes," Turkish Journal of Mathematics: Vol. 43: No. 2, Article 31. https://doi.org/10.3906/mat-1808-88
Available at: https://journals.tubitak.gov.tr/math/vol43/iss2/31

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