A quantitative Oppenheim theorem for generic diagonal quadratic forms

Author:

Bourgain Jean

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference9 articles.

1. V. Blomer, Epstein zeta-functions, subconvexity, and the purity conjecture, arXiv:1602.02326.

2. V. Blomer, J. Bourgain, M. Radziwill and Z. Rudnick, Small gaps in the spectrum of the rectangular billiard, arXiv:160402413c2.

3. J. Bourgain, On pair correlation for generic diagonal forms, preprint 2016 arXiv:1606.06173.

4. A. Eskin, G. Margulis and S. Mozes, Upper bounds and asymptotics in a quantitative version of the Oppenheim conjecture, Annals of mathematics 147 (1998), 93–141.

5. A. Ghosh and D. Kelmer, Shrinking targets for semisimple groups, arXiv:151205848.

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