Additive representation in thin sequences, II: The binary Goldbach problem

DOI10.1112/S002557930001576XzbMath1023.11053MaRDI QIDQ4786395

Trevor D. Wooley, Jörg Brüdern, Koichi Kawada

Publication date: 15 December 2002

Published in: Mathematika (Search for Journal in Brave)

zbMATH Keywords

circle methodexceptional setHardy-Littlewood method

Mathematics Subject Classification ID

Goldbach-type theorems; other additive questions involving primes (11P32) Applications of the Hardy-Littlewood method (11P55)

Related Items (8)

Sums of two rational cubes with many prime factors ⋮ Infinitely many elliptic curves of rank exactly two ⋮ Elliptic curves of rank zero satisfying the \(p\)-part of the Birch and Swinnerton-Dyer conjecture ⋮ Real quadratic fields with odd class number divisible by 3 ⋮ Elements of class groups and Shafarevich-Tate groups of elliptic curves ⋮ Divisibility of class numbers of imaginary quadratic fields whose discriminant has only three prime factors ⋮ Additive representation in thin sequences, I: Waring's problem for cubes ⋮ Divisibility of class numbers of imaginary quadratic fields whose discriminant has only two prime factors

Cites Work

• Unnamed Item
• A new iterative method in Waring's problem
• Large improvements in Waring's problem
• Goldbach numbers in sparse sequences
• Goldbach numbers represented by polynomials
• On the Exceptional Set for Goldbach's Problem in Short Intervals
• On Goldbach's Problem : Proof that Almost all Even Positive Integers are Sums of Two Primes

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