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On the Largest Prime Factor of Shifted Primes 被引量:2

On the Largest Prime Factor of Shifted Primes
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摘要 For any integer n ≥ 2, let P(n) be the largest prime factor of n. In this paper, we prove 1 This that the number of primes p 〈 x with P(p- 1) ≥ pC is more than (1 -c+o(1))π(x) for 0 〈 c 〈 1/2 extends a recent result of Luca, Menares and Madariaga for1/4≤c≤1/2. We also pose two conjectures for further research. For any integer n ≥ 2, let P(n) be the largest prime factor of n. In this paper, we prove 1 This that the number of primes p 〈 x with P(p- 1) ≥ pC is more than (1 -c+o(1))π(x) for 0 〈 c 〈 1/2 extends a recent result of Luca, Menares and Madariaga for1/4≤c≤1/2. We also pose two conjectures for further research.
出处 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2017年第3期377-382,共6页 数学学报(英文版)
基金 Supported by National Natural Science Foundation of China(Grant Nos.11571174,11401411 and 11371195)
关键词 Prime factor shifted prime Prime factor, shifted prime
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