Linear growth for Châtelet surfaces

TD Browning

doi:10.1007/s00208-009-0383-z

Linear growth for Châtelet surfaces

TD Browning

Research output: Contribution to journal › Article (Academic Journal) › peer-review

6 Citations (Scopus)

Abstract

An upper bound of the expected order of magnitude is established for the number of Q-rational points of bounded height on Châtelet surfaces defined over Q.

Translated title of the contribution	Linear growth for Châtelet surfaces
Original language	English
Pages (from-to)	41 - 50
Number of pages	10
Journal	Mathematische Annalen
Volume	346, number 1
DOIs	https://doi.org/10.1007/s00208-009-0383-z
Publication status	Published - Jan 2012

Bibliographical note

Publisher: Springer-verlag GmbH

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10.1007/s00208-009-0383-z

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DIOPHANTINE GEOMETRY VIA ANALYTIC NUMBER THEORY
Browning, T. D. (Principal Investigator)
1/09/07 → 1/04/13
Project: Research

Cite this

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title = "Linear growth for Ch{\^a}telet surfaces",

abstract = "An upper bound of the expected order of magnitude is established for the number of Q-rational points of bounded height on Ch{\^a}telet surfaces defined over Q.",

author = "TD Browning",

note = "Publisher: Springer-verlag GmbH",

year = "2012",

month = jan,

doi = "10.1007/s00208-009-0383-z",

language = "English",

volume = "346, number 1",

pages = "41 -- 50",

journal = "Mathematische Annalen",

issn = "1432-1807",

publisher = "Springer, New York, NY",

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T1 - Linear growth for Châtelet surfaces

AU - Browning, TD

N1 - Publisher: Springer-verlag GmbH

PY - 2012/1

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N2 - An upper bound of the expected order of magnitude is established for the number of Q-rational points of bounded height on Châtelet surfaces defined over Q.

AB - An upper bound of the expected order of magnitude is established for the number of Q-rational points of bounded height on Châtelet surfaces defined over Q.

U2 - 10.1007/s00208-009-0383-z

DO - 10.1007/s00208-009-0383-z

M3 - Article (Academic Journal)

SN - 1432-1807

VL - 346, number 1

SP - 41

EP - 50

JO - Mathematische Annalen

JF - Mathematische Annalen

ER -

Linear growth for Châtelet surfaces

Abstract

Bibliographical note

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DIOPHANTINE GEOMETRY VIA ANALYTIC NUMBER THEORY

Cite this