On Two Banach-Type Fixed Points in Bipolar Metric Spaces

Yaé Ulrich Gaba; Maggie Aphane; Vizender Sihag

doi:10.1155/2021/4846877

On Two Banach-Type Fixed Points in Bipolar Metric Spaces

Yaé Ulrich Gaba^*
, Maggie Aphane
, Vizender Sihag

^*Corresponding author for this work

Mathematics and Applied Mathematics

Research output: Contribution to journal › Article › peer-review

7 Citations (Scopus)

Abstract

In this article, we propose two Banach-type fixed point theorems on bipolar metric spaces. More specifically, we look at covariant maps between bipolar metric spaces and consider iterates of the map involved. We also propose a generalization of the Banach fixed point result via Caristi-type arguments.

Original language	English
Article number	4846877
Journal	Abstract and Applied Analysis
Volume	2021
DOIs	https://doi.org/10.1155/2021/4846877
Publication status	Published - 2021

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title = "On Two Banach-Type Fixed Points in Bipolar Metric Spaces",

abstract = "In this article, we propose two Banach-type fixed point theorems on bipolar metric spaces. More specifically, we look at covariant maps between bipolar metric spaces and consider iterates of the map involved. We also propose a generalization of the Banach fixed point result via Caristi-type arguments.",

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AU - Aphane, Maggie

AU - Sihag, Vizender

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AB - In this article, we propose two Banach-type fixed point theorems on bipolar metric spaces. More specifically, we look at covariant maps between bipolar metric spaces and consider iterates of the map involved. We also propose a generalization of the Banach fixed point result via Caristi-type arguments.

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DO - 10.1155/2021/4846877

M3 - Article

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SN - 1085-3375

VL - 2021

JO - Abstract and Applied Analysis

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M1 - 4846877

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On Two Banach-Type Fixed Points in Bipolar Metric Spaces

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