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Arithmetic and Geometry

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Cover of 'Arithmetic and Geometry'

Table of Contents

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    Book Overview
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    Chapter 1 Generators of the Néron-Severi Group of a Fermat Surface
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    Chapter 2 p-adic Etale Cohomology
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    Chapter 3 The Mordell-Weil Group of Curves of Genus 2
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    Chapter 4 Number Theoretic Applications of Polynomials with Rational Coefficients Defined by Extremality Conditions
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    Chapter 5 Infinite Descent on Elliptic Curves with Complex Multiplication
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    Chapter 6 On the Ubiquity of “Pathology” in Products
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    Chapter 7 Conjectured Diophantine Estimates on Elliptic Curves
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    Chapter 8 Zeta-Functions of Varieties Over Finite Fields at s=1
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    Chapter 9 Canonical Height Pairings via Biextensions
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    Chapter 10 The Action of an Automorphism of C On a Shimura Variety and its Special Points
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    Chapter 11 The Torelli Theorem for Ordinary K3 Surfaces over Finite Fields
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    Chapter 12 Real Points on Shimura Curves
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    Chapter 13 Special Automorphic Forms on PGSp 4
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    Chapter 14 Sous-variétés d’une variété abélienne et points de torsion
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    Chapter 15 Euler and the Jacobians of Elliptic Curves
Attention for Chapter 11: The Torelli Theorem for Ordinary K3 Surfaces over Finite Fields
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Chapter title
The Torelli Theorem for Ordinary K3 Surfaces over Finite Fields
Chapter number 11
Book title
Arithmetic and Geometry
Published by
Birkhäuser, Boston, MA, January 1983
DOI 10.1007/978-1-4757-9284-3_11
Book ISBNs
978-0-8176-3132-1, 978-1-4757-9284-3
Authors

Niels O. Nygaard, Nygaard, Niels O.

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