Caristi's fixed point theorem and Subrahmanyam's fixed point theorem in \(\nu\)-generalized metric spaces
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Publication:492579
DOI10.1155/2015/709391zbMath1321.54055OpenAlexW1514705158WikidataQ59112877 ScholiaQ59112877MaRDI QIDQ492579
Liaqat Ali Khan, Tomonari Suzuki, Badriah A. S. Alamri
Publication date: 20 August 2015
Published in: Journal of Function Spaces (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2015/709391
Related Items (10)
Comments on some recent generalization of the Banach contraction principle ⋮ Only 3-generalized metric spaces have a compatible symmetric topology ⋮ Ekeland variational principles in 2-local branciari metric spaces ⋮ Caristi's fixed point theorem in semimetric spaces ⋮ Fixed points of Ćirić-Matkowski-type contractions in \(\nu \)-generalized metric spaces ⋮ Characterization of \(\Sigma\)-semicompleteness via Caristi's fixed point theorem in semimetric spaces ⋮ Nadler's fixed point theorem in \(\nu\)-generalized metric spaces ⋮ The strongly compatible topology on \(\nu \)-generalized metric spaces ⋮ Unnamed Item ⋮ Some metrization problem on \(\nu \)-generalized metric spaces
Cites Work
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- Convergence of the sequence of successive approximations to a fixed point
- Subrahmanyam's fixed point theorem
- Generalized metric spaces do not have the compatible topology
- Generalized metrics and Caristi's theorem
- Erratum to: ``Generalized metrics and Caristi's theorem
- Fixed point results in generalized metric spaces without Hausdorff property
- CONTRACTIONS OVER GENERALIZED METRIC SPACES
- Fixed Point Theorems for Mappings Satisfying Inwardness Conditions
- Functional contractions in local Branciari metric spaces
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