Explicit Short Intervals for Primes in Arithmetic Progressions on GRH
arXiv:1606.08616 · doi:10.1142/S1793042119500441
Abstract
We prove explicit versions of Cramér's theorem for primes in arithmetic progressions, on the assumption of the generalized Riemann hypothesis.
A misprint in a formula has been corrected; all constants appearing in the conclusions have improved considerably
References in corpus (5)
- Explicit versions of the prime ideal theorem for Dedekind zeta functions under GRH
- Explicit smoothed prime ideals theorems under GRH
- Primes in explicit short intervals on RH
- Primes and prime ideals in short intervals
- Short effective intervals containing primes in arithmetic progressions and the seven cubes problem