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Metric Spaces
Metric Spaces
by Nabil Mlaiki , Samina Batul , Dur-e-Shehwar Sagheer , Irshad Ayoob , Amna Naz
in G -metric space ( G - M S ) / G b -metric space ( G b - M S ) / b-metric spaces (b- M S ) / Cauchy sequence ( cs ) / fixed point ( fp ) / metric space ( M S )
2023
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Metric Spaces
by Nabil Mlaiki , Samina Batul , Dur-e-Shehwar Sagheer , Irshad Ayoob , Amna Naz
in G -metric space ( G - M S ) / G b -metric space ( G b - M S ) / b-metric spaces (b- M S ) / Cauchy sequence ( cs ) / fixed point ( fp ) / metric space ( M S )
2023
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Metric Spaces
Metric Spaces
by Nabil Mlaiki , Samina Batul , Dur-e-Shehwar Sagheer , Irshad Ayoob , Amna Naz
in G -metric space ( G - M S ) / G b -metric space ( G b - M S ) / b-metric spaces (b- M S ) / Cauchy sequence ( cs ) / fixed point ( fp ) / metric space ( M S )
2023

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Mohammed Bin Rashid Library /
Catalogue /
Metric Spaces
Metric Spaces
Journal Article

Metric Spaces

Nabil Mlaiki,
Samina Batul,
Dur-e-Shehwar Sagheer,
Irshad Ayoob,
Amna Naz
2023
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Overview
Recently, Ji et al. established certain fixed-point results using Mann’s iterative scheme tailored to G b -metric spaces. Stimulated by the notion of the F -contraction introduced by Wardoski, the contraction condition of Ji et al. was generalized in this research. Several fixed-point results with Mann’s iterative scheme endowed with F -contractions in G b -metric spaces were proven. One non-trivial example was elaborated to support the main theorem. Moreover, for application purposes, the existence of the solution to an integral equation is provided by using the axioms of the proven result. The obtained results are generalizations of several existing results in the literature. Furthermore, the results of Ji. et al. are the special case of theorems provided in the present research.
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Publisher
MDPI AG
Subject

G -metric space ( G - M S )

/ G b -metric space ( G b - M S )

/ b-metric spaces (b- M S )

/ Cauchy sequence ( cs )

/ fixed point ( fp )

/ metric space ( M S )

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