On Goldbach's problem
R. Vaughan (1972)
Acta Arithmetica
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Displaying similar documents to “The exceptional set of Goldbach's problem”
On Goldbach's problem
The Bounded Gap Conjecture and bounds between consecutive Goldbach numbers
János Pintz (2012)
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On Linnik's approximation to Goldbach's problem, I
J. Pintz, I. Z. Ruzsa (2003)
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On the Vinogradov bound in the three primes Goldbach conjecture
M. C. Liu, T. Z. Wang (2002)
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Chen's double sieve, Goldbach's conjecture and the twin prime problem, 2
J. Wu (2008)
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Chen's double sieve, Goldbach's conjecture and the twin prime problem
J. Wu (2004)
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A hybrid of theorems of Goldbach and Piatetski-Shapiro
Hongze Li (2003)
Acta Arithmetica
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On the Waring-Goldbach problem with small non-integer exponent
M. Z. Garaev (2003)
Acta Arithmetica
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The k-tuple jumping champions among consecutive primes
Shaoji Feng, Xiaosheng Wu (2012)
Acta Arithmetica
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The number of powers of 2 in a representation of large even integers by sums of such powers and of two primes (II)
Hongze Li (2001)
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On 4/n = 1/x + 1/y + 1/z and Rosser's sieve
J. Sander (1991)
Acta Arithmetica
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Landau’s problems on primes
János Pintz (2009)
Journal de Théorie des Nombres de Bordeaux
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At the 1912 Cambridge International Congress Landau listed four basic problems about primes. These problems were characterised in his speech as “unattackable at the present state of science”. The problems were the following :
Goldbach numbers represented by polynomials.
Alberto Perelli (1996)
Revista Matemática Iberoamericana
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Let N be a large positive real number. It is well known that almost all even integers in the interval [N, 2N] are Goldbach numbers, i.e. a sum of two primes. The same result also holds for short intervals of the form [N, N+H], see Mikawa [4], Perelli-Pintz [7] and Kaczorowski-Perelli-Pintz [3] for the choice of admissible values of H and the size of the exceptional set in several problems in this direction. One may ask if similar results hold for thinner sequences of integers...
On Sieve method and Goldbach problem
Yuan Wang (1978-1979)
Séminaire Delange-Pisot-Poitou. Théorie des nombres
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