This self-contained monograph presents an overview of fuzzy operator
theory in mathematical analysis. Concepts, principles, methods,
techniques, and applications of fuzzy operator theory are unified in
this book to provide an introduction to graduate students and
researchers in mathematics, applied sciences, physics, engineering,
optimization, and operations research. New approaches to fuzzy operator
theory and fixed point theory with applications to fuzzy metric spaces,
fuzzy normed spaces, partially ordered fuzzy metric spaces, fuzzy normed
algebras, and non-Archimedean fuzzy metric spaces are presented.
Surveys are provided on: Basic theory of fuzzy metric and normed spaces
and its topology, fuzzy normed and Banach spaces, linear operators,
fundamental theorems (open mapping and closed graph), applications of
contractions and fixed point theory, approximation theory and best
proximity theory, fuzzy metric type space, topology and applications.