Fixed points of \(G\)-type quasi-contractions on graphs
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Publication:2016669
DOI10.1155/2013/167530zbMath1300.54067OpenAlexW2002771030WikidataQ58915417 ScholiaQ58915417MaRDI QIDQ2016669
Shahram Rezapour, Naseer Shahzad, Robab Hamlbarani Haghi
Publication date: 20 June 2014
Published in: Abstract and Applied Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2013/167530
Related Items
Edge theoretic extended contractions and their applications ⋮ \(G\)-Prešić operators on metric spaces endowed with a graph and fixed point theorems ⋮ Set-valued \(G\)-Prešić operators on metric spaces endowed with a graph and fixed point theorems ⋮ AN AFFIRMATIVE ANSWER TO QUASI-CONTRACTION'S OPEN PROBLEM UNDER SOME LOCAL CONSTRAINTS IN JS-METRIC SPACES ⋮ Common fixed points in generalized metric spaces with a graph
Cites Work
- Some fixed point results on a metric space with a graph
- Suzuki's type characterizations of completeness for partial metric spaces and fixed points for partially ordered metric spaces
- On fixed points of quasi-contraction type multifunctions
- On fixed point generalizations of Suzuki's method
- The contraction principle for set valued mappings on a metric space with a graph
- Some fixed point generalizations are not real generalizations
- Fixed point theory for set-valued quasi-contraction maps in metric spaces
- Fixed point theorems in \(\mathbb R\)-trees with applications to graph theory
- Some notes on fixed points of quasi-contraction maps
- Quasi-contraction on a cone metric space
- IFS on a metric space with a graph structure and extensions of the Kelisky-Rivlin theorem
- Remarks on ``Quasi-contraction on a cone metric space
- Some fixed point theorems in \(b\)-metric space endowed with graph
- A short and constructive proof of Tarski's fixed-point theorem
- Probabilistic \(G\)-contractions
- The contraction principle for mappings on a metric space with a graph
- Generalized contractions in partially ordered metric spaces
- A generalized Banach contraction principle that characterizes metric completeness
