Goldbach's conjecture in arithmetic progressions: number and size of exceptional prime moduli

DOI10.1007/S00013-016-0993-0zbMath1375.11067OpenAlexW2553778353WikidataQ123230428 ScholiaQ123230428MaRDI QIDQ515524

Claus Bauer

Publication date: 16 March 2017

Published in: Archiv der Mathematik (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s00013-016-0993-0

zbMATH Keywords

exponential sumsDirichlet seriesprime numbers

Mathematics Subject Classification ID

Goldbach-type theorems; other additive questions involving primes (11P32) Distribution of primes (11N05)

Related Items (3)

Refined Goldbach Conjectures with Primes in Progressions ⋮ A Montgomery-Hooley theorem for the number of Goldbach representations ⋮ GOLDBACH REPRESENTATIONS IN ARITHMETIC PROGRESSIONS AND ZEROS OF DIRICHLET L ‐FUNCTIONS

Cites Work

• On the ternary Goldbach problem with primes in arithmetic progressions having a common modulus
• A large sieve density estimate near \(\sigma = 1\)
• Large values of Dirichlet polynomials, III
• The binary Goldbach conjecture with primes in arithmetic progressions with large modulus
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