Partitions involving D.H. Lehmer numbers

Author:

Lu Yaming,Yi Yuan

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference7 articles.

1. Estermann T.: On Kloosterman’s sum. Mathematika. 8, 83–86 (1961)

2. Chengdong P., Chengbiao P.: Goldbach conjecture. Science Press, Beijing (1981)

3. Yaming, L., Yuan, Y.: On the generalization of the D. H. Lehmer problem (in press, 2008)

4. Vaughan R.C.: The Hardy-Littlewood method (2nd ed). Cambridge University Press, London (1997)

5. Wenpeng Z.: A problem of D.H. Lehmer and its generalization. Compos. Math. 86, 307–316 (1993)

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1. Partitions into three generalized D. H. Lehmer numbers;AIMS Mathematics;2024

2. Representations of element as sum of primitive root and Lehmer number in 419_p;Journal of Mathematical Inequalities;2023

3. Modular hyperbolas;Japanese Journal of Mathematics;2012-11

4. On the generalization of the D. H. Lehmer problem II;Acta Arithmetica;2010

5. Partitions into two Lehmer numbers;Monatshefte für Mathematik;2009-06-09

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