Title
FIXED POINTS ON PROBABILISTIC AND FUZZY STRUCTURES: FIXED POINT THEORY OF PROBABILISTIC STRUCTURE AND INTUITIONISTIC FUZZY METRI,Used
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In this book, we introduce some generalized probabilistic structure by extending several concepts of known classical spaces such as Random Space, Ultrametric Space and Hyper Space. In these newly developed probabilistic structure, we prove several fixed point theorem under some generalized contraction conditions. Particularly, a fixed point theorem for iterated function system (IFS) on a precompact probabilistic metric (PM) spaces investigated. In addition, we extend the theory of fixed points for multivalued contractions in PM spaces and prove several common fixed point theorems and coincidence point theorems. In the case of non existence of fixed point, we study the approximate fixed point with some weak conditions. In chapter 6 we prove a fixed point theorem for self discontinuious mappings on probabilistic normed spaces.Finally, in the last two chapters, we considered the intuitionistic fuzzy metric spaces. We extend the fuzzy quasimetric spaces to intuitionistic fuzzy quasimetric spaces. By defining an appropriate contraction condition we proved a fixed point theorem in this space.
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