Fixed Point Theory in Distance Spaces

William Kirk () and Naseer Shahzad ()
Additional contact information
William Kirk: University of Iowa, Department of Mathematics
Naseer Shahzad: King Abdulaziz University, Department of Mathematics

in Springer Books from Springer

Date: 2014
Edition: 2014
ISBN: 978-3-319-10927-5
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Chapters in this book:

Ch Chapter 1 Introduction

William Kirk and Naseer Shahzad

Ch Chapter 10 Ptolemaic Spaces

William Kirk and Naseer Shahzad

Ch Chapter 11 ℝ $$\mathbb{R}$$ -Trees (Metric Trees)

William Kirk and Naseer Shahzad

Ch Chapter 12 b-Metric Spaces

William Kirk and Naseer Shahzad

Ch Chapter 13 Generalized Metric Spaces

William Kirk and Naseer Shahzad

Ch Chapter 14 Partial Metric Spaces

William Kirk and Naseer Shahzad

Ch Chapter 15 Diversities

William Kirk and Naseer Shahzad

Ch Chapter 2 Caristi’s Theorem and Extensions

William Kirk and Naseer Shahzad

Ch Chapter 3 Nonexpansive Mappings and Zermelo’s Theorem

William Kirk and Naseer Shahzad

Ch Chapter 4 Hyperconvex Metric Spaces

William Kirk and Naseer Shahzad

Ch Chapter 5 Ultrametric Spaces

William Kirk and Naseer Shahzad

Ch Chapter 6 Busemann Spaces and Hyperbolic Spaces

William Kirk and Naseer Shahzad

Ch Chapter 7 Length Spaces and Local Contractions

William Kirk and Naseer Shahzad

Ch Chapter 8 The G-Spaces of Busemann

William Kirk and Naseer Shahzad

Ch Chapter 9 CAT(0) Spaces

William Kirk and Naseer Shahzad

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DOI: 10.1007/978-3-319-10927-5

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