Fuzzy pseudo-metric spaces

On strong intuitionistic fuzzy metrics

“…Since the introduction of fuzzy sets by Zadeh [22] in 1965, many authors have introduced the concept of fuzzy metric spaces in different ways [4,5,9,10,13,14]. Especially, George and Veeramani [7][8][9], have introduced a notion of fuzzy metric spaces with the help of continuous t-norms, which constitutes a modification of the one due to Kramosil and Michalek [14].…”

Common fixed point theorem for subcompatible maps of type (α) in weak non-Archimedean intuitionistic fuzzy metric space

“…Since that time, to use this concept in topology and analysis, many authors have expansively developed the theory of fuzzy sets and applications. Especially, Deng [4], Erceg [6], Kaleva and Seikkala [9], Kramosil and Michalek [10], Georege and Veeramani [7] have introduced the concept of fuzzy metric space in different ways. Grabiec [8] initiated the study of fixed point theory in fuzzy metric spaces, which is parallel to fixed point theory in probabilistic metric space.…”

Fixed Points for Subsequential Continuous Mappings in Fuzzy Metric Space

“…Specially to mention, fuzzy metric spaces were introduced by Deng [2], Erceg [3], Kaleva and Seikkala [4], Kramosil and Michalek [5]. In this paper we use the concept of fuzzy metric space introduced by Kramosil and Michalek [5] and modified by George and Veeramani [6] to obtain Hausdorff topology for this kind of fuzzy metric space which has very important applications in quantum particle physics, particularly in connection with both string and e  theory (see, [7]- [9]).…”