Arithmetic and Geometric Operators of Pentagonal Neutrosophic Number and its Application in Mobile Communication Service Based MCGDM Problem

Authors

  • Avishek Chakraborty Narula Institute of Technology, Agarpara, Kolkata-700109, India.
  • Baisakhi Banik Indian Institute of Engineering Science and Technology, Shibpur, Howrah-711103, India.
  • Sankar Prasad Mondal Techno Engineering College (Banipur), Habra, W.Bengal-743233, India
  • Shariful Alam MaulanaAbulKalam Azad University of Technology,West Bengal,Haringhata-721249, Nadia,WestBengal, India

Keywords:

Pentagonal neutrosophic number,, Weighted arithmetic and geometric averagingoperator,, Score functions, MCGDM

Abstract

In this paper, the theory of pentagonal neutrosophic number has been studied in a disjunctive frame of reference.Moreover, the dependency and independency of the membership functions for the pentagonal neutrosophic number are also classified here. Additionally, the development of a new score function and its computation have been formulated in distinct rational perspectives. Further, weighted arithmetic averaging operator and weighted geometric averaging operator in the pentagonal neutrosophic environment are introduced here using an influx of different logical & innovative thought. Also, a multi-criteria group decision-making problem (MCGDM) in a mobile communication system is formulated in this paper as an application in the pentagonal neutrosophic arena. Lastly, the sensitivity analysis portion reflects the variation of this noble work.

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Published

2020-03-21

Issue

Section

SI#1,2024: Neutrosophical Advancements And Their Impact on Research

How to Cite

Chakraborty, A. ., Banik , B. ., Mondal, S. P. ., & Alam, S. . (2020). Arithmetic and Geometric Operators of Pentagonal Neutrosophic Number and its Application in Mobile Communication Service Based MCGDM Problem. Neutrosophic Sets and Systems, 32, 61-79. https://fs.unm.edu/nss8/index.php/111/article/view/309