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June 2022 Goldbach–Linnik type problems on eight cubes of primes
Li Zhu
Rocky Mountain J. Math. 52(3): 1127-1139 (June 2022). DOI: 10.1216/rmj.2022.52.1127

Abstract

We prove that, for k=30, every sufficiently large even integer can be represented as a sum of eight cubes of primes and k powers of 2. This is an improvement of Zhao’s result for k=169.

Citation

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Li Zhu. "Goldbach–Linnik type problems on eight cubes of primes." Rocky Mountain J. Math. 52 (3) 1127 - 1139, June 2022. https://doi.org/10.1216/rmj.2022.52.1127

Information

Received: 2 May 2021; Revised: 22 August 2021; Accepted: 30 August 2021; Published: June 2022
First available in Project Euclid: 16 June 2022

Digital Object Identifier: 10.1216/rmj.2022.52.1127

Subjects:
Primary: 11P05 , 11P55

Keywords: Hardy–Littlewood method , Waring–Goldbach problem

Rights: Copyright © 2022 Rocky Mountain Mathematics Consortium

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Vol.52 • No. 3 • June 2022
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