Fixed point results of hardy and rogers mappings in bipolar metric spaces with application to integral equations

Several fixed point results of mappings on bipolar metric space have been discussed in the literature, and this has become an interesting area to many researchers because of its theoretical tool to allow diverse uses in various disciplines, such as biology, game theory, engineering and so on,. In this paper, we make further extension of some existing mappings in the literature to bipolar metric space and also introduce Hardy and Roger mappings on bipolar metric spaces with applications to integral equations. The results obtain generalized and complements some existing works in literature.

Authors

Publication Details

Journal
Open Journal of Mathematical Sciences
Published
2025-08-15
DOI
https://doi.org/10.30538/oms2025.0257
Primary Topic
Fixed Point Theorems Analysis
Type
article
Field-Weighted Citation Impact
0.00
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article

Fixed point results of hardy and rogers mappings in bipolar metric spaces with application to integral equations

Adesanmi Alao Mogbademu, Kemisola Iyabo Apanpa, J. O. Olaleru
Open Journal of Mathematical Sciences
Fixed Point Theorems Analysis
article

Fixed point results of hardy and rogers mappings in bipolar metric spaces with application to integral equations

Adesanmi Alao Mogbademu, Kemisola Iyabo Apanpa, J. O. Olaleru
article en

Abstract

Several fixed point results of mappings on bipolar metric space have been discussed in the literature, and this has become an interesting area to many researchers because of its theoretical tool to allow diverse uses in various disciplines, such as biology, game theory, engineering and so on,. In this paper, we make further extension of some existing mappings in the literature to bipolar metric space and also introduce Hardy and Roger mappings on bipolar metric spaces with applications to integral equations. The results obtain generalized and complements some existing works in literature.

Open Journal of Mathematical SciencesVol. 9
Openalex Percentile: Top 71%
Fixed Point Theorems Analysis
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