On Coincidence Theorem in Intuitionistic Fuzzy b-Metric Spaces with Application

The concept of intuitionistic fuzzy b-metric spaces (shortly, IFbMS) has been introduced and studied to generalize both the notion of intuitionistic fuzzy metric spaces and fuzzy b-metric spaces. The existence of coincident point and common fixed point for two self-mappings has been established. In...

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Main Authors: Shazia Kanwal, Akbar Azam, Faria Ahmed Shami
Format: Article
Language:English
Published: Wiley 2022-01-01
Series:Journal of Function Spaces
Online Access:http://dx.doi.org/10.1155/2022/5616824
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author Shazia Kanwal
Akbar Azam
Faria Ahmed Shami
author_facet Shazia Kanwal
Akbar Azam
Faria Ahmed Shami
author_sort Shazia Kanwal
collection DOAJ
description The concept of intuitionistic fuzzy b-metric spaces (shortly, IFbMS) has been introduced and studied to generalize both the notion of intuitionistic fuzzy metric spaces and fuzzy b-metric spaces. The existence of coincident point and common fixed point for two self-mappings has been established. In order to show the strength of these results, some interesting examples are established as well. Our results generalize many previous results existing in literature. Some nontrivial examples are furnished as well as an application is created to give the strength of our main result.
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institution Kabale University
issn 2314-8888
language English
publishDate 2022-01-01
publisher Wiley
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series Journal of Function Spaces
spelling doaj-art-41545fef5fa845c798ce330ff66c15352025-02-03T05:58:56ZengWileyJournal of Function Spaces2314-88882022-01-01202210.1155/2022/5616824On Coincidence Theorem in Intuitionistic Fuzzy b-Metric Spaces with ApplicationShazia Kanwal0Akbar Azam1Faria Ahmed Shami2Department of MathematicsDepartment of MathematicsDepartment of MathematicsThe concept of intuitionistic fuzzy b-metric spaces (shortly, IFbMS) has been introduced and studied to generalize both the notion of intuitionistic fuzzy metric spaces and fuzzy b-metric spaces. The existence of coincident point and common fixed point for two self-mappings has been established. In order to show the strength of these results, some interesting examples are established as well. Our results generalize many previous results existing in literature. Some nontrivial examples are furnished as well as an application is created to give the strength of our main result.http://dx.doi.org/10.1155/2022/5616824
spellingShingle Shazia Kanwal
Akbar Azam
Faria Ahmed Shami
On Coincidence Theorem in Intuitionistic Fuzzy b-Metric Spaces with Application
Journal of Function Spaces
title On Coincidence Theorem in Intuitionistic Fuzzy b-Metric Spaces with Application
title_full On Coincidence Theorem in Intuitionistic Fuzzy b-Metric Spaces with Application
title_fullStr On Coincidence Theorem in Intuitionistic Fuzzy b-Metric Spaces with Application
title_full_unstemmed On Coincidence Theorem in Intuitionistic Fuzzy b-Metric Spaces with Application
title_short On Coincidence Theorem in Intuitionistic Fuzzy b-Metric Spaces with Application
title_sort on coincidence theorem in intuitionistic fuzzy b metric spaces with application
url http://dx.doi.org/10.1155/2022/5616824
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AT akbarazam oncoincidencetheoreminintuitionisticfuzzybmetricspaceswithapplication
AT fariaahmedshami oncoincidencetheoreminintuitionisticfuzzybmetricspaceswithapplication