SU\G(𝔸)/K·U

Are there arbitrarily long arithmetic progressions in the sequence of twin primes? II

J. Pintz

Type: Article

Publication Date: 2012-04-01

Citations: 2

DOI: https://doi.org/10.1134/s008154381201018x

Locations

  • Proceedings of the Steklov Institute of Mathematics - View
  • arXiv (Cornell University) - View - PDF

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+ On the correlation of completely multiplicative functions 2013 Himadri Ganguli
+ Paul Erdős and the Difference of Primes 2013 J. Pintz

Works Cited by This (21)

Action Title Year Authors
+ Sieves in Number Theory 2001 G. N. Greaves
+ PDF Chat An elementary method in prime number theory 1980 R. C. Vaughan
+ PDF Chat The Chen primes contain arbitrarily long arithmetic progressions 2009 Zhou Bin-bin
+ The Riemann Hypothesis and Hilbert's Tenth Problem. 1966 L. Carlitz
S. Chowla
+ PDF Chat Small gaps between primes or almost primes 2009 D. A. Goldston
S. W. Graham
J. Pintz
C. Y. Yıldırım
+ Higher correlations of divisor sums related to primes III: small gaps between primes 2007 D. A. Goldston
C. Y. Yıldırım
+ Almost‐prime <i>k</i> ‐tuples 1997 D. R. Heath‐Brown
+ The Distribution of Values of the Divisor Function <i>d(n)</i> 1952 Paul Erdős
L. Mirsky
+ PDF Chat Primes in tuples II 2010 D. A. Goldston
J. Pintz
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+ PDF Chat The primes contain arbitrarily long arithmetic progressions 2008 Benjamin Green
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