On the Conditional Bounds for Siegel Zeros

Author:

Jia Chao Hua

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Mathematics

Reference8 articles.

1. Bhowmik, G., Halupczok, K.: Conditional bounds on Siegel zeros, first version: arXiv:2010.01308v1 [math.NT], 3 Oct 2020; second version: arXiv:2010.01308v2 [math.NT], 3 Nov 2020

2. Bhowmik, G., Halupczok, K., Matsumoto, K. et al.: Goldbach representations in arithmetic progressions and zeros of Dirichlet L-functions. Mathematika, 65, 57–97 (2019)

3. Fei, J. H.: An application of the Hardy—Littlewood conjecture. J. Number Theory, 168, 39–44 (2016)

4. Hardy, G. H., Littlewood, J. E.: Some problems of ‘Partitio numerorum’. III: On the expression of a number as a sum of primes. Acta Math., 44(1), 1–70 (1922)

5. Jia, C.: On the conditional bounds for Siegel zeros, first version: arXiv:2010.14161v1 [math.NT], 27 Oct 2020; second version: arXiv:2010.14161v2 [math.NT], 30 Nov 2020

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1. Exceptional zeros, sieve parity, Goldbach;Essential Number Theory;2022-10-26

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