Dirichlet's theorem and Jacobsthal's function

zbMath1441.11020arXiv1708.05415MaRDI QIDQ5384236

Idris David Mercer

Publication date: 21 June 2019

Full work available at URL: https://arxiv.org/abs/1708.05415

zbMATH Keywords

arithmetic progressionJacobsthal's function

Mathematics Subject Classification ID

Distribution of integers with specified multiplicative constraints (11N25) Arithmetic progressions (11B25)

Cites Work

• Very large gaps between consecutive primes
• Über Primzahlen in arithmetischen Folgen. II
• Computation of Jacobsthal’s function $h(n)$ for $n<50$.
• Unusually Large Gaps Between Consecutive Primes
• An upper bound on Jacobsthal’s function
• On the error term in the linear sieve

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