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Metric Spaces of Non-Positive Curvature
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Author(s):
Martin R. Bridson
,
André Haefliger
Publication date
(Print):
1999
Publisher:
Springer Berlin Heidelberg
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Book
ISBN (Print):
978-3-642-08399-0
ISBN (Electronic):
978-3-662-12494-9
Publication date (Print):
1999
DOI:
10.1007/978-3-662-12494-9
SO-VID:
c10d30a8-e493-4077-87bc-672575d5365b
License:
http://www.springer.com/tdm
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Book chapters
pp. 2
Basic Concepts
pp. 15
The Model Spaces M κ n
pp. 32
Length Spaces
pp. 47
Normed Spaces
pp. 56
Some Basic Constructions
pp. 81
More on the Geometry of M κ n
pp. 97
M κ —Polyhedral Complexes
pp. 131
Group Actions and Quasi-Isometries
pp. 158
Definitions and Characterizations of CAT(κ) Spaces
pp. 175
Convexity and its Consequences
pp. 184
Angles, Limits, Cones and Joins
pp. 193
The Cartan-Hadamard Theorem
pp. 205
M к -Polyhedral Complexes of Bounded Curvature
pp. 228
Isometries of CAT(0) Spaces
pp. 244
The Flat Torus Theorem
pp. 260
The Boundary at Infinity of a CAT(0) Space
pp. 277
The Tits Metric and Visibility Spaces
pp. 299
Symmetric Spaces
pp. 347
Gluing Constructions
pp. 367
Simple Complexes of Groups
pp. 398
δ-Hyperbolic Spaces and Area
pp. 438
Non-Positive Curvature and Group Theory
pp. 519
Complexes of Groups
pp. 584
Groupoids of Local Isometries
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