Jean Marie De KONINCK, İmre KATAI

On the divisors of shifted primes

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)\}

Keywords:

Sum of divisors function, shifted primes,

PDF

ISSN: 1300-0098
Yayın Aralığı: 6
Yayıncı: TÜBİTAK

Arşiv

Sayıdaki Diğer Makaleler

Positivity of sums and integrals for n-convex functions via the Fink identity

Asif R. KHAN, Josip E. PECARIC, Marjan PRALJAK, Sanja VAROSANEC

Peiyu ZHANG, Jie GENG

Inverse problem for Sturm–Liouville differential operators with two constant delays

Mohammad SHAHRIARI

Additive derivative and multiplicative coderivative operators on MV-algebras

Ahmet HAMAL

n-T -torsionfree modules

Peiyu ZHANG, Jie GENG

Ahmet HAMAL

On $\lambda$-pseudo $q$-bi-starlike functions

Prakash KAMBLE, Mallikarjun SHRIGAN, Şahsene ALTINKAYA

Jörgensen’s inequality and purely loxodromic two-generator free Kleinian groups

İlker Savaş YÜCE

Jean Marie De KONINCK, İmre KATAI

A generalization of π-regular rings

Peter V. DANCHEV