Classification of Lipschitz Mappings presents a systematic,
self-contained treatment of a new classification of Lipschitz
mappings and its application in many topics of metric fixed point
theory. Suitable for readers interested in metric fixed point
theory, differential equations, and dynamical systems, the book
only requires a basic background in functional analysis and
topology. The author focuses on a more precise classification of
Lipschitzian mappings. The mean Lipschitz condition introduced by
Goebel, Japon Pineda, and Sims is relatively easy to check and
turns out to satisfy several principles: Regulating the possible
growth of the sequence of Lipschitz constants k(Tn) Ensuring good
estimates for k0(T) and k (T) Providing some new results in metric
fixed point theory
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