Romanoff theorem in a sparse set

Author:

Chen Yong-Gao

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference15 articles.

1. Chen J R. On the Goldbach’s problem and the sieve methods. Sci Sinica Ser A, 1978, 21: 701–739

2. Chen Y G. On integers of the forms k ± 2n and k2n ± 1. J Number Theory, 2007, 125: 14–25

3. Chen Y G, Sun X G. On Romanoff’s constant. J Number Theory, 2004, 106: 275–284

4. Davenport H. Multiplicative Number Theory, 2nd ed. New York: Springer, 1980

5. Erdős P. On integers of the form 2n + p and related problems. Summa Brasil Math, 1950, 2: 113–123

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1. Quantitative results of the Romanov type representation functions;The Quarterly Journal of Mathematics;2023-06-05

2. Some Applications of the Maynard–Tao Theorem;The American Mathematical Monthly;2023-03-17

3. On a conjecture of Erdős;Comptes Rendus. Mathématique;2022-09-29

4. Extending an Erdős result on a Romanov type problem;Archiv der Mathematik;2022-04-11

5. On a problem of Romanoff type;Acta Arithmetica;2022

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