On Two Banach-Type Fixed Points in Bipolar Metric Spaces

Author:

Gaba Yaé Ulrich123ORCID,Aphane Maggie4ORCID,Sihag Vizender5

Affiliation:

1. Quantum Leap Africa (QLA), AIMS Rwanda Centre, Remera Sector KN 3, Kigali, Rwanda

2. Institut de Mathématiques et de Sciences Physiques (IMSP/UAC) Laboratoire de Topologie Fondamentale, Computationnelle et Leurs Applications (Lab-ToFoCApp), BP 613 Porto-Novo, Benin

3. African Center for Advanced Studies (ACAS), P.O. Box 4477, Yaoundé, Cameroon

4. Department of Mathematics and Applied Mathematics, Sefako Makgatho Health Sciences University, Ga-Rankuwa, South Africa

5. DDE, G.J.U.S.T, Hisar, 125001 Haryana, India

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.

Funder

Carnegie Corporation of New York

Publisher

Hindawi Limited

Subject

Applied Mathematics,Analysis

Reference16 articles.

1. Bipolar metric spaces and some fixed point theorems

2. Coupled fixed point theorems on bipolar metric spaces;A. Mutlu;European journal of pure and applied Mathematics,2017

3. Fixed point theorems for multivalued mappings on bipolar metric spaces

4. Fixed point results for α-ψ-contractive mappings in bipolar metric spaces;U. Gürdal;Journal of Inequalities & Special Functions,2020

5. Caristi type cyclic contraction and common fixed point theorems in bipolar metric spaces with applications

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