Coupled coincidence point results for \((\psi,\varphi)\)-weakly contractive mappings in partially ordered \(G_b\)-metric spaces
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Publication:2510637
DOI10.1186/1687-1812-2013-206zbMath1470.54087OpenAlexW2103072879WikidataQ59299407 ScholiaQ59299407MaRDI QIDQ2510637
Jamal Rezaei Roshan, Zead Mustafa, Vahid Parvaneh
Publication date: 1 August 2014
Published in: Fixed Point Theory and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1186/1687-1812-2013-206
partially ordered setcoupled coincidence pointmixed monotone propertycommon coupled fixed point\(G_b\)-metric space
Linearly ordered topological spaces, generalized ordered spaces, and partially ordered spaces (54F05) Fixed-point and coincidence theorems (topological aspects) (54H25) Special maps on metric spaces (54E40)
Related Items (16)
Some fixed point results on \(G\)-metric and \(G_b\)-metric spaces ⋮ Ordered \(S_p\)-metric spaces and some fixed point theorems for contractive mappings with application to periodic boundary value problems ⋮ Unnamed Item ⋮ Coupled and tripled coincidence point results with application to Fredholm integral equations ⋮ Unnamed Item ⋮ Some fixed point results on complex valued \(G_{b}\)-metric spaces ⋮ Sequential extended \(S\)-metric spaces and relevant fixed point results with application to nonlinear integral equations ⋮ Coupled and tripled coincidence point results under \((F, g)\)-invariant sets in \(G_b\)-metric spaces and \(G\)-\(\alpha \)-admissible mappings ⋮ Existence of a tripled coincidence point in ordered \(G_b\)-metric spaces and applications to a system of integral equations ⋮ A generalization on weak contractions in partially ordered \(b\)-metric spaces and its application to quadratic integral equations ⋮ Unnamed Item ⋮ A different approach to complex valued \(G_b\)-metric spaces ⋮ Fixed point results using weak \(\alpha_w\)-admissible mapping in \(G_b\)-metric spaces with applications ⋮ Unnamed Item ⋮ Various generalizations of metric spaces and fixed point theorems ⋮ A note on the paper "A fixed point theorems in Sb-metric spaces"
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