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Novel Results on Fixed-Point Methodologies for Hybrid Contraction Mappings in Mb-Metric Spaces With an Application

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Date

2023

Journal Title

Journal ISSN

Volume Title

Publisher

Amer inst Mathematical Sciences-aims

Open Access Color

GOLD

Green Open Access

No

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Abstract

By combining the results of Wardowski's cyclic contraction operators and admissible multi -valued mappings, the motif of eta-cyclic (alpha(*), beta(*))-admissible type F-contraction multivalued mappings are presented. Moreover, some novel fixed point theorems for such mappings are proved in the context of Mb-metric spaces. Also, two examples are given to clarify and strengthen our theoretical study. Finally, the existence of a solution of a pair of ordinary differential equations is discussed as an application.

Description

Hammad, Hasanen A./0000-0001-8724-9367; Arshad, Muhammad/0000-0003-3041-328X

Keywords

Fixed Point Methodology, M-B-Metric Space, Eta-Cyclic (Alpha(*),Beta(*))-Admissible F-Contraction Multivalued Mapping, m<sub>b</sub>-metric space, Pure mathematics, Cone Metric Spaces, Fixed point, Discrete mathematics, Multi-valued Mappings, Mathematical analysis, Metric Spaces, Fixed Point Theorems in Metric Spaces, Contractive Mappings, η-cyclic (α<sub>∗</sub>,β<sub>∗</sub>)-admissible ϝ-contraction multivalued mapping, Physical Sciences, QA1-939, FOS: Mathematics, Contraction (grammar), Medicine, Geometry and Topology, fixed point methodology, Metric space, Internal medicine, Mathematics

Fields of Science

01 natural sciences, 0101 mathematics

Citation

Mudhesh, Mustafa;...et.al. (2023). "Novel results on fixed-point methodologies for hybrid contraction mappings in Mb-metric spaces with an application", AIMS Mathematics, Vol.8, no.1, pp.1503-1549.

WoS Q

Q1

Scopus Q

Q1
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OpenCitations Citation Count
3

Source

AIMS Mathematics

Volume

8

Issue

1

Start Page

1530

End Page

1549
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Scopus : 5

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5

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6

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3

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1.568

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