SU\G(𝔾)/K·U

An approximation to the twin prime conjecture and the parity phenomenon

J. Pintz

Type: Article

Publication Date: 2015-10-18

Citations: 6

DOI: https://doi.org/10.1016/j.indag.2015.09.008

Locations

  • Indagationes Mathematicae - View
  • arXiv (Cornell University) - View - PDF

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Works That Cite This (6)

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+ Twin primes and the parity problem 2017 M. Ram Murty
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+ On a Variant of the Elliott-Halberstam Conjecture and the Goldbach Conjecture. 2020 Jing-Jing Huang
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+ PDF Chat The Hardy–Littlewood–Chowla conjecture in the presence of a Siegel zero 2022 Terence Tao
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+ Are there arbitrarily long arithmetic progressions in the sequence of twin primes? II 2010 J. Pintz
+ PDF Chat On the Hardy–Littlewood–Chowla conjecture on average 2022 Jared Duker Lichtman
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+ PDF Chat On the Connection Between the Goldbach Conjecture and the Elliott-Halberstam Conjecture 2021 Jing-Jing Huang
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Works Cited by This (6)

Action Title Year Authors
+ ON THE REPRESENTATION OF A LARGER EVEN INTEGER AS THE SUM OF A PRIME AND THE PRODUCT OF AT MOST TWO PRIMES 1973 Chen Jing-Run
+ Sieves in Number Theory 2001 G. N. Greaves
+ PDF Chat An elementary method in prime number theory 1980 R. C. Vaughan
+ Prime numbers and L-functions 2006 Henryk Iwaniec
+ Are there arbitrarily long arithmetic progressions in the sequence of twin primes? II 2010 J. Pintz
+ PDF Chat Primes in tuples I 2009 D. A. Goldston
J. Pintz
C. Y. Yıldırım