The Most Likely Common Difference of Arithmetic Progressions Among Primes

Author:

Wu Xiaosheng,Yang Pengzhen

Funder

National Natural Science Foundation of China

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics,Statistics and Probability

Reference21 articles.

1. Erdös, P., Straus, E.G.: Remarks on the differences between consecutive primes. Elem. Math. 35(5), 115–118 (1980)

2. Feng, S., Wu, X.: The $$k$$-tuple jumping champions among consecutive primes. Acta. Arith. 156(4), 325–339 (2012)

3. Funkhouser, S., Goldston, D.A., Sengupta, D., Sengupta, J.: Prime difference champions. arXiv:1612.02938

4. Goldston, D.A., Pintz, J., Yildirim, C.Y.: Primes in tuples. I. Ann. Math. 170, 819–862 (2009)

5. Goldston, D.A., Ledoan, A.H.: Jumping champions and gaps between consecutive primes. Int. J. Number Theory 7(6), 1–9 (2011)

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