{"year":"2007","type":"journal_article","page":"93 - 112","title":"Counting rational points on cubic hypersurfaces","citation":{"ieee":"T. D. Browning, “Counting rational points on cubic hypersurfaces,” Mathematika, vol. 54, no. 1–2. University College London, pp. 93–112, 2007.","ama":"Browning TD. Counting rational points on cubic hypersurfaces. Mathematika. 2007;54(1-2):93-112. doi:10.1112/S0025579300000243","apa":"Browning, T. D. (2007). Counting rational points on cubic hypersurfaces. Mathematika. University College London. https://doi.org/10.1112/S0025579300000243","short":"T.D. Browning, Mathematika 54 (2007) 93–112.","ista":"Browning TD. 2007. Counting rational points on cubic hypersurfaces. Mathematika. 54(1–2), 93–112.","mla":"Browning, Timothy D. “Counting Rational Points on Cubic Hypersurfaces.” Mathematika, vol. 54, no. 1–2, University College London, 2007, pp. 93–112, doi:10.1112/S0025579300000243.","chicago":"Browning, Timothy D. “Counting Rational Points on Cubic Hypersurfaces.” Mathematika. University College London, 2007. https://doi.org/10.1112/S0025579300000243."},"day":"21","status":"public","volume":54,"publisher":"University College London","abstract":[{"lang":"eng","text":"Let X ⊂ ℙN be a geometrically integral cubic hypersurface defined over ℚ, with singular locus of dimension at most dim X - 4. The main result in this paper is a proof of the fact that X(ℚ) contains OεX,(BdimX+ε) points of height at most B."}],"date_published":"2007-12-21T00:00:00Z","quality_controlled":0,"publication_status":"published","author":[{"last_name":"Browning","first_name":"Timothy D","full_name":"Timothy Browning","id":"35827D50-F248-11E8-B48F-1D18A9856A87","orcid":"0000-0002-8314-0177"}],"publication":"Mathematika","month":"12","doi":"10.1112/S0025579300000243","publist_id":"7692","date_created":"2018-12-11T11:45:16Z","date_updated":"2021-01-12T06:55:56Z","_id":"220","extern":1,"intvolume":" 54","issue":"1-2"}