Integral Type Contractive Condition in -Chainable Neutrosophic Metric Space and Common Fixed Point Theorem

Authors

  • Rajesh Kumar Saini Department of Mathematical Sciences and Computer Applications Bundelkhand University, Jhansi, INDIA
  • Mukesh Kushwaha Department of Mathematical Sciences and Computer Applications Bundelkhand University, Jhansi, INDIA
  • Moh. Kasim Department of Mathematical Sciences and Computer Applications Bundelkhand University, Jhansi, INDIA

Keywords:

Integral type contractive condition, -chainable neutrosophic metric space, Common fixed point theorem

Abstract

Nonlinear Optimization, Game theory, economics and study of differential equations are just a 
few of the many domains in which fixed point theory (FPT) is essential. It is possible to construct new forms 
of infinite products by using continuous triangular norms (TN) and continuous triangular co-norms (TC). 
Banach contraction principal has been established in the context of neutrosophic metric space (NMS) within 
the framework through the use of these newly define infinite products. We introduced integral type 
contractive condition in -chainable NMS and establishes a common fixed point theorems (CFPTs) in the 
current work. The result acquired in this study are intended to consolidate and expand upon numerous 
existing discoveries in the field of NMS. 

 

DOI 10.5281/zenodo.18338082

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Published

2026-04-25

How to Cite

Rajesh Kumar Saini, Mukesh Kushwaha, & Moh. Kasim. (2026). Integral Type Contractive Condition in -Chainable Neutrosophic Metric Space and Common Fixed Point Theorem. Neutrosophic Sets and Systems, 98, 220-239. https://fs.unm.edu/nss8/index.php/111/article/view/7556