[PDF] Top 20 Semicompatibility and fixed point theorems in fuzzy metric space using implicit relation

... Jungck and Rhoades [6] (also Dhage [3]) termed a pair of self-maps to be coincidentally commuting or equivalently weak compatible if they commute at their coincidence points. This concept is most general among all the ... See full document

... common fixed point theorems for two weakly subsequentially continuous and compatible of type (E) pairs of self mappings satisfying an implicit relation in fuzzy metric ... See full document

... an implicit relation in two fuzzy metric spaces in the sense of Kaleva and Seikkala are ...fixed point theorems for complex non-self mappings satisfying an implicit ... See full document

... of fuzzy sets is introduced by Zadeh ...of Fuzzy sets, Fuzzy metric ...of fuzzy metric spaces using continuous t ...some point theorems “intuitionistic ... See full document

... of fuzzy mathematics is laid by Lofti ...of fuzzy sets in ...of fuzzy sets and developed the concept of fuzzy ...of fuzzy metric ...extended fixed point theorem of ... See full document

... the fixed-point theorem is a formula that counts the fixed points of a continuous mapping from a compact topological space X to itself by means of traces of the induced mappings on the ... See full document

... of fuzzy set, ows its origin to the classical paper of ...of fuzzy sets and their applications, especially Kaleva and Se ikka la [4] and Kra mosil and Michale k [5] have introduced the concept of ... See full document

... of fuzzy set was introduced, then it was the turning point in the development of ...the Fuzzy y sets Kramosil and Michalek [15] introduced the concept of Fuzzy metric space ...of ... See full document

... of implicit function to prove a common fixed point theorem in metric space, Singh and Jain [11] extened the result of Popa ([9],[10]) in fuzzy metric ...2009, using ... See full document

... common fixed point theorems in fuzzy metric spaces for sequence of self mappings using implicit relation and the property ...of metric spaces and menger ... See full document

... Fixed point theorems have been studied in many contexts, one of which is the fuzzy ...of fuzzy sets was initially introduced by Zadeh [] in ...of fuzzy sets and its applications ... See full document

... PM- space. Altun and Turkoglu [3] proved two common fixed point theorems on complete PM- space with an implicit ...of fixed point theory in PM - space ... See full document

... a fuzzy Banach contraction theorem whenever fuzzy metric space was considered in the sense of Kramosil and Mich´alek and was complete in Grabiec’s ...common fixed point theorem ... See full document

... fixed point the- orem for weakly compatible self-maps satisfying the property ...(E.A) using im- plicit relation on a non complete fuzzy metric ... See full document

... Recently, implicit relations are used as a tool for finding common fixed point of contraction ...These implicit relations guarantee coincidence point of pair of maps that ultimately ... See full document

... in fuzzy metric space has been introduced to prove common fixed point ...several fixed point theorems on metric spaces, Menger ProbabilisticMetric spaces , ... See full document

... 218 | P a g e If the range of one of the subspaces is complete then A, S, P and Q have a unique common fixed point in X. Remark 3.2. Theorem 3.1 is a generalization of the result of Sharma [13] in the sense ... See full document

... The uniqueness of fixed point follows from Step 3 of Theorem 3.1. Remark 3.5. In view of Propositions 2.7 and 2.8, condition (1) of the above theorem is not in the close reach of compatibility, weak ... See full document

... common fixed point theorems in fuzzy-2, fuzzy-3 metric spaces by employing the notion of semi-compatible and reciprocal ...from fuzzy metric spaces to ... See full document

... Definition 3.1. A mapping c of an intuitionistic fuzzy graph metric space (34(), .) into itself is said to satisfy a Lipschitz condition with Lipschitz constant d if .%c(), c()' ≤ d.(, +) for all +, ... See full document