Explicit Estimates for θ (x; 3, l) and ψ(x; 3, l)

DOI10.2307/2007580zbMath0535.10044OpenAlexW2319207432MaRDI QIDQ3318859

Kevin S. McCurley

Publication date: 1984

Published in: Mathematics of Computation (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/2007580

zbMATH Keywords

Chebyshev functionszeros of Dirichlet L-functionsprime number theorem for arithmetic progressionsexplicit numerical estimates

Mathematics Subject Classification ID

Distribution of primes (11N05)

Related Items (11)

Estimates of $\theta(x;k,l)$ for large values of $x$ ⋮ A new characteristic of the identity function ⋮ Some divisibility properties of binomial and \(q\)-binomial coefficients ⋮ Numerical Computations Concerning the ERH ⋮ A characterization of the identity with functional equations. II ⋮ Number of prime divisors in a product of terms of an arithmetic progression ⋮ An effective seven cube theorem ⋮ Medium-sized values for the prime number theorem for primes in arithmetic progressions ⋮ Bertrand's postulate for primes in arithmetical progressions ⋮ Simple families of Thue inequalities ⋮ Primes in arithmetic progressions

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