Prime lattice points in ovals
Author:
Funder
European Research Council
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s00605-018-1226-3.pdf
Reference26 articles.
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2. Best, D.G., Trudgian, T.S.: Linear relations of zeroes of the zeta-function. Math. Comp. 84(294), 2047–2058 (2015)
3. Bleher, P.M.: On the distribution of the number of lattice points inside a family of convex ovals. Duke Math. J. 67, 461–481 (1992)
4. Bleher, P.M., Dyson, F.J., Lebowitz, J.L.: Non-Gaussian energy level statistics for some integrable systems. Phys. Rev. Lett. 71(19), 3047–3050 (1993)
5. Bleher, P.M.: Distribution of the error term in the Weyl asymptotics for the Laplace operator on a two-dimensional torus and related lattice problems. Duke Math. J. 70(3), 655–682 (1993)
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