Critical probabilistic characteristics of the Cramér model for primes and arithmetical properties

Author:

Weber Michel J. G.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics

Reference32 articles.

1. T. M. Apostol. Introduction to analytic number theory. Springer-Verlag, New York-Heidelberg, (1976), Undergraduate Texts in Mathematics.

2. H. Cramér, Some theorems concerning prime numbers, Acta Arith. 2, no. 1, (1936) 23–46.

3. H. Cramér, On the order of magnitude of the difference between consecutive prime numbers, Arkiv för Mat. o. Fys. 15, no. 5, (1920)1–32.

4. B. Davis and D. MacDonald, An elementary proof of the local central limit theorem, J. Theoretical Prob. 8 no. 3, (1995) 695–701.

5. H. M. Edwards, Riemann’s Zeta Function. Academic Press, New York-London, (1974). Pure and Applied Mathematics, 58. Reprinted by Dover Publications Inc., Mineola (2001)

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