A coincidence point result in Menger spaces using a control function
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Publication:603572
DOI10.1016/j.chaos.2009.04.020zbMath1198.54072OpenAlexW2020894923MaRDI QIDQ603572
Binayak S. Choudhury, Krishna pada Das
Publication date: 8 November 2010
Published in: Chaos, Solitons and Fractals (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.chaos.2009.04.020
Fixed-point and coincidence theorems (topological aspects) (54H25) Probabilistic metric spaces (54E70)
Related Items (19)
\(\varphi\)-contraction in generalized probabilistic metric spaces ⋮ \(p-\)cyclic \(C\)-contraction result in Menger spaces using a control function ⋮ Some new fixed point theorems in Menger PM-spaces with application to Volterra type integral equation ⋮ Coupled coincidence point results for compatible mappings in partially ordered probabilistic metric spaces ⋮ Unique fixed points of \(p\)-cyclic Kannan type probabilistic contractions ⋮ The point of coincidence and common fixed point for a pair of mappings in cone metric spaces ⋮ Fixed point theorems for generalized weakly contractive mappings ⋮ Coupled coincidence point theorems in ordered metric spaces ⋮ Multivalued and singlevalued fixed point results in partially ordered metric spaces ⋮ New multipled common fixed point theorems in Menger PMT-spaces ⋮ Multivariate contraction mapping principle in Menger probabilistic metric spaces ⋮ Probabilistic \(p\)-cyclic contractions using different types of \(t\)-norms ⋮ Coupled fixed point results in $G$-fuzzy metric spaces for weakly compatible mappings ⋮ Further generalization of fixed point theorems in Menger PM-spaces ⋮ A generalized contraction principle in menger spaces using a control function ⋮ Coupled coincidence point results for probabilistic φ-contractions ⋮ Fixed point theorems for generalized Kannan-type mappings in a new type of fuzzy metric space ⋮ A global optimality result in probabilistic spaces using control function ⋮ Common fixed point results for non-compatible R-weakly commuting mappings in probabilistic semimetric spaces using control functions
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