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Nonarchimedean and Tropical Geometry

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Cover of 'Nonarchimedean and Tropical Geometry'

Table of Contents

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    Book Overview
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    Chapter 1 Forms and Currents on the Analytification of an Algebraic Variety (After Chambert-Loir and Ducros)
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    Chapter 2 The Non-Archimedean Monge–Ampère Equation
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    Chapter 3 Convergence Polygons for Connections on Nonarchimedean Curves
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    Chapter 4 About Hrushovski and Loeser’s Work on the Homotopy Type of Berkovich Spaces
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    Chapter 5 Excluded Homeomorphism Types for Dual Complexes of Surfaces
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    Chapter 6 Analytification and Tropicalization Over Non-archimedean Fields
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    Chapter 7 Berkovich Skeleta and Birational Geometry
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    Chapter 8 Metrization of Differential Pluriforms on Berkovich Analytic Spaces
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    Chapter 9 Skeletons and Fans of Logarithmic Structures
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    Chapter 10 Introduction to Adic Tropicalization
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    Chapter 11 Degeneration of Linear Series from the Tropical Point of View and Applications
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    Chapter 12 Matroid Theory for Algebraic Geometers
Attention for Chapter 5: Excluded Homeomorphism Types for Dual Complexes of Surfaces
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