Oscillation theorems for primes in arithmetic progressions and for sifting functions-Reference-Cited by-同舟云学术

Oscillation theorems for primes in arithmetic progressions and for sifting functions

Published:1991 Issue:1 Volume:4 Page:25-86
ISSN:0894-0347
Container-title:Journal of the American Mathematical Society
language:en
Short-container-title:J. Amer. Math. Soc.

Author:

Friedlander John,Granville Andrew,Hildebrand Adolf,Maier Helmut

Publisher

American Mathematical Society (AMS)

Subject

Applied Mathematics,General Mathematics

Link

http://www.ams.org/jams/1991-04-01/S0894-0347-1991-1080647-5/S0894-0347-1991-1080647-5.pdf

Reference20 articles.

1. Primes in arithmetic progressions to large moduli;Bombieri, E.;Acta Math.,1986

2. On an asymptotic estimate of the number of numbers of an arithmetic progression which are not divisible by “relatively” small prime numbers;Buhštab, A. A.;Sbornik N.S.,1951

3. A differential delay equation arising from the sieve of Eratosthenes;Cheer, A. Y.;Math. Comp.,1990

4. Graduate Texts in Mathematics;Davenport, Harold,1980

5. Some applications of a theorem of Raikov to number theory;Elliott, P. D. T. A.;J. Number Theory,1970

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