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Description
The aim of this book is to present various facets of the theory and applications of Lipschitz functions, starting with classical and culminating with some recent results. Among the included topics we mention: characterizations of Lipschitz functions and relations with other classes of functions, extension results for Lipschitz functions and Lipschitz partitions of unity, Lipschitz free Banach spaces and their applications, compactness properties of Lipschitz operators, Bishop-Phelps type results for Lipschitz functionals, applications to best approximation in metric and in metric linear spaces, Kantorovich-Rubinstein norm and applications to duality in the optimal transport problem, Lipschitz mappings on geodesic spaces.
Table of Contents
- Prerequisites. - Basic Facts Concerning Lipschitz Functions. - Relations with Other Classes of Functions. - Extension Results for Lipschitz Mappings. - Extension Results for Lipschitz Mappings in Geodesic Spaces. - Approximations Involving Lipschitz Functions. - Lipschitz Isomorphisms of Metric Spaces. - Banach Spaces of Lipschitz Functions.
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