On the theorem of Barban and Davenport-Halberstam in algebraic number fields

Author:

Hinz Jürgen G

Publisher

Elsevier BV

Subject

Algebra and Number Theory

Reference17 articles.

1. Analogues of the divisor problem of Titchmarsh;Barban;Vestnik Leningrad Univ. Mat. Meh. Astronom.,1963

2. The ‘large sieve’ method and its applications in the theory of numbers;Barban;Russian Math. Surveys,1966

3. Primes in arithmetic progressions;Davenport;Michigan Math. J.,1966

4. The least prime in an arithmetic progression;Elliott,1971

5. On the distribution of prime ideals;Fogels;Acta Arith.,1962

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2. Quotients of primes in an algebraic number ring;Notes on Number Theory and Discrete Mathematics;2018-06

3. Bounded gaps between primes in number fields and function fields;Proceedings of the American Mathematical Society;2015-02-25

4. A Barban-Davenport-Halberstam asymptotic for number fields;Proceedings of the American Mathematical Society;2010-03-03

5. A generalization of the Barban–Davenport–Halberstam Theorem to number fields;Journal of Number Theory;2009-11

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