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Geometric Methods in Algebra and Number Theory

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Cover of 'Geometric Methods in Algebra and Number Theory'

Table of Contents

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    Book Overview
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    Chapter 1 Beauville surfaces without real structures
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    Chapter 2 Couniformization of curves over number fields
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    Chapter 3 On the V -filtration of $$D$$ -modules
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    Chapter 4 Hecke orbits on Siegel modular varieties
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    Chapter 5 Ax-Kochen-Eršov Theorems for p -adic integrals and motivic integration
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    Chapter 6 Nested sets and Jeffrey-Kirwan residues
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    Chapter 7 Counting extensions of function fields with bounded discriminant and specified Galois group
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    Chapter 8 Classical and minimal models of the moduli space of curves of genus two
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    Chapter 9 Mirror symmetry and Langlands duality in the non-Abelian Hodge theory of a curve
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    Chapter 10 Mahler measure for dynamical systems on ℙ 1 and intersection theory on a singular arithmetic surface
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    Chapter 11 A Combination of the Conjectures of Mordell-Lang and André-Oort
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    Chapter 12 Motivic approach to limit sheaves
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    Chapter 13 Counting points on cubic surfaces, II
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    Chapter 14 Quantum cohomology of isotropic Grassmannians
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    Chapter 15 Endomorphism algebras of superelliptic jacobians
Attention for Chapter 13: Counting points on cubic surfaces, II
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Chapter title
Counting points on cubic surfaces, II
Chapter number 13
Book title
Geometric Methods in Algebra and Number Theory
Published by
Birkhäuser Boston, January 2005
DOI 10.1007/0-8176-4417-2_13
Book ISBNs
978-0-8176-4349-2, 978-0-8176-4417-8
Authors

Peter Swinnerton-Dyer

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