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Resolution of Singularities

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Cover of 'Resolution of Singularities'

Table of Contents

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    Book Overview
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    Chapter 1 Oscar Zariski 1899–1986
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    Chapter 2 Resolution of Singularities 1860–1999
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    Chapter 3 Alterations and Resolution of Singularities
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    Chapter 4 Reduction of Singularities for Differential Equations
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    Chapter 5 Puiseux Solutions of Singular Differential Equations
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    Chapter 6 A Course on Constructive Desingularization and Equivariance
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    Chapter 7 A Computer Program for the Resolution of Singularities
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    Chapter 8 Uniformisation et désingularisation des surfaces d’après Zariski
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    Chapter 9 Toric Varieties and Toric Resolutions
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    Chapter 10 A Compactification of a Fine Moduli Space of Curves
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    Chapter 11 Applications of de Jong’s Theorem on Alterations
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    Chapter 12 Resolving Singularities of Plane Analytic Branches with one Toric Morphism
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    Chapter 13 Excellent Surfaces and Their Taut Resolution
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    Chapter 14 An Application of Alterations to Dieudonné Modules
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    Chapter 15 Valuation Theoretic and Model Theoretic Aspects of Local Uniformization
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    Chapter 16 Les Singularités Sandwich
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    Chapter 17 Equisingularity and Simultaneous Resolution of Singularities
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    Chapter 18 Resolution of Weighted Homogeneous Surface Singularities
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    Chapter 19 Alterations and Birational Anabelian Geometry
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    Chapter 20 The Turbulent Fifties in Resolution of Singularities
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    Chapter 21 Valuations
Attention for Chapter 4: Reduction of Singularities for Differential Equations
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Chapter title
Reduction of Singularities for Differential Equations
Chapter number 4
Book title
Resolution of Singularities
Published by
Birkhäuser, Basel, January 2000
DOI 10.1007/978-3-0348-8399-3_4
Book ISBNs
978-3-03-489550-7, 978-3-03-488399-3
Authors

José Manuel Aroca