Fixed Points of Suzuki Contractive Mappings in Modular b ‐Metric Spaces With an Application

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Authors: Gopi Prasad
Cited by: 1
References: 25

Abstract

We introduce the concept of a generalized Z C ‐type Suzuki contraction utilizing the generalized framework of metric spaces known as the partial modular b ‐metric space in the light of an amorphous binary relation. This conceptual advancement facilitates the derivation of a series of relation–theoretical common fixed‐point theorems, underscoring the breadth and adaptability of these findings. To substantiate the relevance of these investigations, we present nontrivial examples. Finally, in order to find the solution of a spectrum of functional equations, we discuss dynamic programming problem too.

Fields of Study & Subjects

Fixed Point Theorems Analysis Optimization and Variational Analysis Fuzzy and Soft Set Theory

Publication details

Journal / source
Journal of Applied Mathematics
Publisher
Wiley
Volume
2026
Issue
1
Publication date
1 January 2026
Language
EN