Lattice points in d-dimensional spherical segments

Author:

Ortiz Ramirez MartinORCID

Funder

London Mathematical Society

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference18 articles.

1. Benatar, J., Maffucci, R.W.: Random waves on $${\mathbb{T}}^3$$: nodal area variance and lattice point correlations. Int. Math. Res. Not. 2019(10), 3032–3075 (2017)

2. Bourgain, J., Rudnick, Z.: Restriction of toral eigenfunctions to hypersurfaces and nodal sets. Geom. Funct. Anal. 22, 878–937 (2012)

3. Bourgain, J., Sarnak, P., Rudnick, Z.: Local statistics of lattice points on the sphere. arXiv e-prints, page arXiv:1204.0134 (2012)

4. Bourgain, J., Watt, N.: Mean square of zeta function, circle problem and divisor problem revisited. arXiv e-prints, arXiv:1709.04340 (2017)

5. Cilleruello, J., Cordoba, A.: Trigonometric polynomials and lattice points. Proc. Am. Math. Soc. 114(4) (1992)

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1. Cesaro summation by spheres of lattice sums and Madelung constants;Communications on Pure & Applied Analysis;2021

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