DOIAbstract
AbstractIn this paper we study additive functions on arithmetic progressions with large moduli. We are able to improve some former results given by Elliott
AbstractIn this paper we study additive functions on arithmetic progressions with large moduli. We are able to improve some former results given by Elliott
Let k be an integer ≥ 1 and let l be an integer such that 1 ≤ l ≤ k, (l,k) = 1. An asymptotic formul...
In this thesis, we study additive properties of integers having no large prime factors. An integer i...
The theory of arithmetic functions and the theory of formal power series are classical and active pa...
Let f : N → C be a bounded multiplicative function. Let a be a fixed nonzero integer (say a = 1). Th...
Abstract. Let!.n / denote the number of prime divisors of n and let˜.n / denote the number of prime ...
Copyright © 2013 Ruting Guo. This is an open access article distributed under the Creative Commons A...
Dedicated to Paulo Ribenboim on the occasion of his 80th birthday. RÉSUMÉ. Nous développons une théo...
summary:We find, via the Selberg-Delange method, an asymptotic formula for the mean of arithmetic fu...
We introduce the arithmetic subderivative of a positive integer with respect to a non-empty set of p...
We consider very short sums of the divisor function in arithmetic progressions prime to a fixed modu...
This dissertation focuses on three problems in analytic number theory, one of a multiplicative natur...
We establish a result on the large sieve with square moduli. These bounds improve recent results by ...
AbstractIn a recent paper, Fortin et al. (Jagged Partitions, arXivmath. CO/0310079, 2003) found cong...
AbstractThe asymptotic distribution of the roots of the congruence ax ≡ b (mod D), 1 ≤ x ≤ D, as D v...
AbstractIn this paper we give an optimal condition for the strong law of large numbers limN→∞∑n=1Nf(...
Let k be an integer ≥ 1 and let l be an integer such that 1 ≤ l ≤ k, (l,k) = 1. An asymptotic formul...
In this thesis, we study additive properties of integers having no large prime factors. An integer i...
The theory of arithmetic functions and the theory of formal power series are classical and active pa...
Let f : N → C be a bounded multiplicative function. Let a be a fixed nonzero integer (say a = 1). Th...
Abstract. Let!.n / denote the number of prime divisors of n and let˜.n / denote the number of prime ...
Copyright © 2013 Ruting Guo. This is an open access article distributed under the Creative Commons A...
Dedicated to Paulo Ribenboim on the occasion of his 80th birthday. RÉSUMÉ. Nous développons une théo...
summary:We find, via the Selberg-Delange method, an asymptotic formula for the mean of arithmetic fu...
We introduce the arithmetic subderivative of a positive integer with respect to a non-empty set of p...
We consider very short sums of the divisor function in arithmetic progressions prime to a fixed modu...
This dissertation focuses on three problems in analytic number theory, one of a multiplicative natur...
We establish a result on the large sieve with square moduli. These bounds improve recent results by ...
AbstractIn a recent paper, Fortin et al. (Jagged Partitions, arXivmath. CO/0310079, 2003) found cong...
AbstractThe asymptotic distribution of the roots of the congruence ax ≡ b (mod D), 1 ≤ x ≤ D, as D v...
AbstractIn this paper we give an optimal condition for the strong law of large numbers limN→∞∑n=1Nf(...
Let k be an integer ≥ 1 and let l be an integer such that 1 ≤ l ≤ k, (l,k) = 1. An asymptotic formul...
In this thesis, we study additive properties of integers having no large prime factors. An integer i...
The theory of arithmetic functions and the theory of formal power series are classical and active pa...
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