A Quantitative Oppenheim Theorem for generic ternary quadratic forms

Anish Ghosh, Dubi Kelmer

Type: Preprint

Publication Date: 2016-06-08

Citations: 0

Locations

arXiv (Cornell University) - View

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+	Discrete Subgroups and Ergodic Theory**Editorial note. After consultation with G. A. Margulis it was agreed to make some changes directly on the original manuscript, without returning it to him, in order to save time. A. Borel kindly provided the necessary revision, including an additional argument supplied by G. Prasad in the proof of Lemma A. The appendix in the original manuscript has been transformed and reorganized into Section 4; the historical background material and the bibliography …	1989	G. A. Margulis
+	Limit distributions of orbits of unipotent flows and values of quadratic forms	1993	S. G. Dani G. A. Margulis
+	Upper Bounds and Asymptotics in a Quantitative Version of the Oppenheim Conjecture	1998	Alex Eskin G. A. Margulis Shahar Mozes
+	The Number of Lattice Points in a Set	1956	C. Rogers
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