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DOAJ Open Access 2024

Fixed-Point Results for Krasnoselskii, Meir–Keeler, and Boyd–Wong-Type Mappings with Applications to Dynamic Market Equilibrium

Lifang Guo Rabia Bibi Abeer Alshejari Ekrem Savas Tayyab Kamran +1 lainnya
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Abstrak

This paper introduces the idea of a cone <i>m</i>-hemi metric space, which extends the idea of an <i>m</i>-hemi metric space. By presenting non-trivial examples, we demonstrate the superiority of cone <i>m</i>-hemi metric spaces over <i>m</i>-hemi metric spaces. Further, we extend the Banach contraction principle and Krasnoselskii, Meir–Keeler, Boyd–Wong, and some other fixed-point results in the setting of complete and compact cone <i>m</i>-hemi metric spaces. Furthermore, we provide several non-trivial examples and applications to the Fredholm integral equation and dynamic market equilibrium to demonstrate the validity of the main results.

Topik & Kata Kunci

Mathematics

Penulis (6)

L

Lifang Guo

R

Rabia Bibi

A

Abeer Alshejari

E

Ekrem Savas

T

Tayyab Kamran

U

Umar Ishtiaq

Format Sitasi

APA MLA BibTeX
Guo, L., Bibi, R., Alshejari, A., Savas, E., Kamran, T., Ishtiaq, U. (2024). Fixed-Point Results for Krasnoselskii, Meir–Keeler, and Boyd–Wong-Type Mappings with Applications to Dynamic Market Equilibrium. https://doi.org/10.3390/axioms13120867

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Informasi Jurnal
Tahun Terbit
2024
Sumber Database
DOAJ
DOI
10.3390/axioms13120867
Akses
Open Access ✓