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Coupled Common Fixed Point Results in Two Generalized Metric Spaces
Applied Mathematics and Computation, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Mujahid Abbas +2 more
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Common Coupled Fixed Point Theorems in Cone Metric Spaces for w-Compatible Mappings
Applied Mathematics and Computation, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Stojan Radenović, M Abbas
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Discussion on Some Coupled Fixed Point Theorems
Aydi, Hassen/0000-0003-4606-7211; KARAPINAR, ERDAL/0000-0002-6798-3254; Rajic, Vesna Cojbasic/0000-0002-4566-0147; , Hassen/0000-0003-3896-3809; Samet, Bessem/0000-0002-6769-3417In this paper, we show that, unexpectedly, most of the coupled fixed point ...
Bessem Samet +2 more
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Common coupled fixed point results for probabilistic -contractions in Menger spaces
Nonlinear Analysis: Theory, Methods & Applications, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Xiao, Jian-Zhong +2 more
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Coupled coincidence and coupled common fixed point theorems on a fuzzy metric space with a graph
Carpathian Journal of Mathematics, 2018Inspired by the work of Dakjum et al. [Eshi, D., Das, P. K. and Debnath, P., Coupled coincidence and coupled common fixed point theorems on a metric space with a graph, Fixed Point Theory Appl., 37 (2016), 1–14], we introduce a new class of G − f−contraction mappings in complete fuzzy metric spaces endowed with a directed graph and prove some existence
PHUMIN SUMALAI +2 more
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Common coupled fixed point theorems for a pair of \(S_b\)-metric spaces
2022В данной работе мы исследуем существование общих связанных неподвижных точек и связанных точек совпадения в сеттинге двух Sb-метрических пространств. Здесь мы используем пару w-совместимых отображений.
Indubala, Thounaojam +3 more
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Common Coupled Fixed Point Theorems In Fuzzy Metric Spaces
i-manager’s Journal on Mathematics, 2016A fuzzy set of X is a function with domain X and values in [0, 1]. If A is a fuzzy set and x ϵ X, then the function values A(x) are called the grade of membership of x in A. A mapping F from X to F(Y) is called a fuzzy mapping if for each x ϵ X; F(x) is a fuzzy set on Y and F(x)(y) denotes the degree of membership of y in F(x). Let X be a metric linear
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