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Book
Quartic surfaces with singular points
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Year: 1916 Publisher: Cambridge : Cambridge university press,

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Dissertation
Sur les courbes et les surfaces tétraédrales
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Year: 1887 Publisher: Paris : Gauthier-Villars,

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Book
Recherches sur les surfaces réglées tétraédrales symétriques
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Year: 1867 Publisher: Paris : Gauthier-Villars,

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16,6 configurations and geometry of Kummer surfaces in P³
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ISSN: 00659266 ISBN: 0821825747 Year: 1994 Publisher: Providence (R.I.): American Mathematical Society

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Book
Homological mirror symmetry for the quartic surface
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ISBN: 9781470410971 Year: 2015 Publisher: Providence, Rhode Island : American Mathematical Society,

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Book
Kummer's quartic surface
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Year: 1905 Publisher: Cambridge : University press,

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Intersections de deux quadriques et pinceaux de courbes de genre 1 : Intersections of two quadrics and pencils of curves of genus 1
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ISBN: 9783540691372 3540691375 3540691413 Year: 2007 Publisher: Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer,

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Cet ouvrage est consacré à l'arithmétique des surfaces fibrées en courbes de genre 1 au-dessus de la droite projective, et à l'arithmétique des intersections de deux quadriques dans l'espace projectif. Swinnerton-Dyer introduisit en 1993 une technique permettant d'étudier les points rationnels des pinceaux de courbes de genre 1. La première moitié de l'ouvrage reprend et développe cette technique ainsi que ses généralisations ultérieures. La seconde moitié, qui repose sur la première, porte sur les surfaces de del Pezzo de degré 4 et sur les intersections de deux quadriques de dimension supérieure; les résultats annoncés dans [C. R. Math. Acad. Sci. Paris 342 (2006), no. 4, 223--227] y sont démontrés. This research monograph focuses on the arithmetic, over number fields, of surfaces fibred into curves of genus 1 over the projective line, and of intersections of two quadrics in projective space. The first half contains a complete account of the technique initiated by Swinnerton-Dyer in 1993 for studying rational points on pencils of curves of genus 1, while incorporating and generalising most of its subsequent refinements. The second half, which builds upon the first, is devoted to quartic del Pezzo surfaces and higher-dimensional intersections of two quadrics. It culminates in the proof of the results announced in [C. R. Math. Acad. Sci. Paris 342 (2006), no. 4, 223--227].

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