On the geometry of fixed points of self-mappings on S-metric spaces-Reference-Cited by-同舟云学术

On the geometry of fixed points of self-mappings on S-metric spaces

Published:2020-07-25 Issue:2 Volume:69 Page:190-198
ISSN:1303-5991
Container-title:Communications Faculty Of Science University of Ankara Series A1Mathematics and Statistics
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Author:

ÖZGÜR Nihal,TAŞ Nihal

Publisher

Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics

Subject

General Medicine

Reference22 articles.

1. Berinde, V., Comments on some fixed point theorems in metric spaces, \emph{Creat. Math. Inform.} {\bf 27 (1)} (2018), 15-20.

2. Dosenovic, T., Radenovic, S. and Sedghi, S., Generalized metric spaces: survey, \emph{TWMS J. Pure Appl. Math.} {\bf 9 (1)} (2018), 3-17.

3. Gupta, A., Cyclic contraction on $S$-metric space, \emph{Int. J. Anal. Appl.} {\bf 3 (2)} (2013), 119-130.

4. Hieu, N. T., Ly, N. T. and Dung, N. V., A generalization of Ciric quasi-contractions for maps on $S$-metric spaces, \emph{Thai J. Math.} {\bf 13 (2)}(2015), 369-380.

5. Jacob, G. K., Khan, M. S., Park, C. and Yun, S., On generalized Pata type contractions, \emph{Mathematics }{\bf 6} (2018), 25.

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