We continue our work on averages for ternary additive problems with powers of prime numbers in short intervals by computing the average number of representations of a positive integer $n$ as $p_1^{k_1} + p_2^{k_2} + p_3^{k_3}$, where $p_1$, $p_2$ and $p_3$ are prime numbers and $2 le k_1 le k_2 le k_3$ are natural numbers.

On an average ternary problem with prime powers

Alessandro Languasco;
2020

Abstract

We continue our work on averages for ternary additive problems with powers of prime numbers in short intervals by computing the average number of representations of a positive integer $n$ as $p_1^{k_1} + p_2^{k_2} + p_3^{k_3}$, where $p_1$, $p_2$ and $p_3$ are prime numbers and $2 le k_1 le k_2 le k_3$ are natural numbers.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11577/3280712
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