Table of Contents

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   Book Overview
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   Chapter 1 Basic Concepts
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   Chapter 2 The Model Spaces M κ n
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   Chapter 3 Length Spaces
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   Chapter 4 Normed Spaces
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   Chapter 5 Some Basic Constructions
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   Chapter 6 More on the Geometry of M κ n
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   Chapter 7 M κ —Polyhedral Complexes
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   Chapter 8 Group Actions and Quasi-Isometries
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    Chapter 9 Definitions and Characterizations of CAT(κ) Spaces
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    Chapter 10 Convexity and its Consequences
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    Chapter 11 Angles, Limits, Cones and Joins
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    Chapter 12 The Cartan-Hadamard Theorem
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    Chapter 13 M к -Polyhedral Complexes of Bounded Curvature
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    Chapter 14 Isometries of CAT(0) Spaces
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    Chapter 15 The Flat Torus Theorem
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    Chapter 16 The Boundary at Infinity of a CAT(0) Space
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    Chapter 17 The Tits Metric and Visibility Spaces
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    Chapter 18 Symmetric Spaces
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    Chapter 19 Gluing Constructions
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    Chapter 20 Simple Complexes of Groups
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    Chapter 21 δ-Hyperbolic Spaces and Area
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    Chapter 22 Non-Positive Curvature and Group Theory
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    Chapter 23 Complexes of Groups
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    Chapter 24 Groupoids of Local Isometries