[PDF] Top 20 Berinde Borcut tripled fixed point theorem in partially ordered (intuitionistic) fuzzy normed spaces

... Theorem  (Abbas et al., Theorem .) Let (X, ) be a partially ordered set and suppose that a a = a, ab ≤ a ∗ b for all a, b ∈ [, ]. Let (X, μ, ν, ∗ , ) be a complete IFNS such that (μ, ν) ... See full document

... of fuzzy sets making the degrees of membership and non-membership intervene to describe the vinculation of an element to a set, so that the sum of these degrees is always less or equal to , that is, an ... See full document

... Definition . ([]) Let (X, ) be a partially ordered set, and let F : X × X → X, g : X → X be two mappings. Then F is said to have the mixed g-monotone property if F is monotone g-non-decreasing in the ... See full document

... of fuzzy sets was introduced by Zadeh 44. Various concepts of fuzzy metric spaces were considered in 15, 16, 22, ...studied fixed point theory in fuzzy metric spaces; see, ... See full document

... a fuzzy metric space. There exists considerable literature about fixed point properties for mappings defined on fuzzy metric spaces, which have been studied by many authors (see ...fixed ... See full document

... Definition . Let (X, ) be a partially ordered set, and g : X – → X. A mapping F : X × X × X – → X is said to have the mixed g-monotone property if F is monotone g-non- decreasing in its first and third ... See full document

... Bhaskar and Lakshmikantham [] defined and studied the concepts of a mixed mono- tone property and a coupled fixed point in a partially ordered metric space. Quite recently, the notions of the mixed ... See full document

... Marin Borcut [M. Borcut, Tripled fixed point theorems for monotone mappings in partially ordered metric spaces, Carpathian ...[M. Borcut, Tripled ... See full document

... Recently, Berinde and Borcut [] introduced a new concept of a tripled fixed point and obtained some tripled fixed point theorems for contractive type mappings in partially ... See full document

... fixed point for mixed monotone operators, and further obtained their applications to integral ...equations. Berinde and Borcut [] have introduced the concept of a triple fixed point and proved ... See full document

... proximity point results in many ways (see in [2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, ...proximity point in the setting of partially ordered metric spaces has been considered in [15, ... See full document

... fixed point in locally convex topology generated by fuzzy n-normed ...of tripled fixed point has been introduced by Berinde and Borcut ...new tripled point ... See full document

... common fixed point theorem for two self mappings defined on Fuzzy Normed ...Keywords: Fuzzy normed space, unique common fixed point, partially ... See full document

... fixed point and proved some fixed-point theorems under certain ...coincidence point and coupled common fixed point. On the other hand, Berinde and Borcut [] introduced the concept ... See full document

... triple fixed point theorems in partially ordered metric spaces depended on another ...the theorem of Berinde and Borcut [Tripled fixed point ... See full document

... metric spaces which is more general than the classical metric ...coupled fixed point and proved some fixed point theorems in this con- text, thereafter ...coupled fixed ... See full document

... fixed point theory was initiated in  by Gnana Bhaskar and Lak- shmikantham ...fixed point of certain operators in the context of a partially ordered set to solve a periodic boundary value ... See full document

... also partially ordered w.r.t. the above partially order relation ≤ ...the partially ordered Banach space C ( J, R ) is regular and lattice so that every pair of elements of E has a ... See full document

... [28]. Fixed point theory in such spaces was studied in [27, 29, ...several fixed point results were proved in these spaces (see, ... See full document

... b-metric spaces. Since then, several works have dealt with fixed point theory in such ...metric spaces in which self-distance of a point need not be equal to ...Such spaces play ... See full document