scientific article; zbMATH DE number 6925120

DOI10.7858/eamj.2017.039zbMath1489.54063MaRDI QIDQ4582859

Hossein Monfared, Erdal Karapınar, Mehdi Asadi, Mahdi Azhini

Publication date: 24 August 2018

Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.

zbMATH Keywords

fixed pointpartial metric\(M\)-metric space

Mathematics Subject Classification ID

Fixed-point theorems (47H10) Fixed-point and coincidence theorems (topological aspects) (54H25) Special maps on metric spaces (54E40)

Related Items (13)

Common fixed point results via simulation type functions in non-Archimedean modular metric spaces and applications ⋮ Fixed point theorems for F- contraction mapping in complete rectangular M-metric space ⋮ Common fixed point theorem on Proinov type mappings via simulation function ⋮ Advances on the fixed point results via simulation function involving rational terms ⋮ Study of Γ-simulation functions, ZΓ-contractions and revisiting the L-contractions ⋮ Some results on \(\mathcal{S}\)-contractions of type \(E\) ⋮ Fractional hybrid differential equations and coupled fixed-point results for \(\alpha \)-admissible \(F\left( \psi_1, \psi_2\right)\)-contractions in \(M\)-metric spaces ⋮ Some fixed-point theorems for a pair of Reich-Suzuki-type nonexpansive mappings in hyperbolic spaces ⋮ Unnamed Item ⋮ Characterization of completeness for \(m\)-metric spaces and a related fixed point theorem ⋮ Fixed point results in \(M_{\nu }\)-metric spaces with an application ⋮ Meir-Keeler contraction in rectangular \(M\)-metric space ⋮ Simulation functions and Meir–Keeler condensing operators with application to integral equations

Cites Work

• Unnamed Item
• Fixed point theorems for \(\alpha\)-\(\psi\)-contractive type mappings
• A proposal to the study of contractions in quasi-metric spaces
• New extension of \(p\)-metric spaces with some fixed-point results on \(M\)-metric spaces
• Some new fixed point theorems for \(\alpha\)-Geraghty contraction type maps in metric spaces
• A new approach to the study of fixed point theory for simulation functions

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