A note on the exceptional set for Goldbach's problem in short intervals

Author:

Kaczorowski J.,Perelli A.,Pintz J.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference5 articles.

1. [Ga]Gallagher, P. X.: A large sieve density estimate near ?=1. Invent. Math.11, 329?339 (1970).

2. [Go]Goldston, D. A.: On Hardy and Littlewood's contribution to Goldbach conjecture. Proc. Amalfi Conf. Analytic Number Theory, 115?155 (1992).

3. [P-P]Perelli, A., Pintz, J.: On the exceptional set for Goldbach's problem in short intervals, J. London Math. Soc.47, 41?49 (1993).

4. [S-V]Saffari, B., Vaughan, R. C.: On the fractional parts ofx/n and related sequences II. Ann. Inst. Fourier27, 1?30 (1977).

5. [V]Voronin, S. M.: On the circle method (Russian). Discrete Mathematics2, 60?70 (1990).

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