Multi-Criteria Decision-Making Approach Based on Correlation Coefficient for Multi-Polar Interval-Valued Neutrosophic Soft Set

The correlation coefficient between two factors is crucial in statistical computation, indicating the extent and evolution of the appropriate link. The precision of applicability evaluations frequently relies on the thoroughness and caliber of data obtained from a certain dataset. Statistical research sometimes entails data marked by intrinsic trade-offs and uncertainty. This study seeks to present m-polar interval-valued neutrosophic soft sets (mPIVNSSs) through the integration of m-polar fuzzy sets with interval-valued neutrosophic soft sets. The suggested mPIVNSS structure is a significantly generalized version of m-polar neutrosophic soft sets and serves as a substantial extension of interval-valued neutrosophic soft sets. In this scenario, we delineate the correlation coefficient (CC) and the weighted correlation coefficient (WCC), together with their pertinent features, specifically designed for mPIVNSSs. A multi-criteria decision-making (MCDM) technique has been established based on the proposed correlation measures. To demonstrate the efficacy and relevance of the MCDM method, we present a detailed mathematical illustration. The study emphasizes the utility, impact, and flexibility of the created method through comparison analysis with traditional methodologies, illustrating its efficacy in resolving complicated decision-making situations.

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Publication Details

Journal
Neutrosophic Systems with Applications
Published
2024-12-01
DOI
https://doi.org/10.61356/j.nswa.2024.24417
Primary Topic
Fuzzy and Soft Set Theory
Type
article
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Multi-Criteria Decision-Making Approach Based on Correlation Coefficient for Multi-Polar Interval-Valued Neutrosophic Soft Set

Hamza Naveed, Saalam Ali
Neutrosophic Systems with Applications
Fuzzy and Soft Set Theory
article

Multi-Criteria Decision-Making Approach Based on Correlation Coefficient for Multi-Polar Interval-Valued Neutrosophic Soft Set

Hamza Naveed, Saalam Ali
article en

Abstract

The correlation coefficient between two factors is crucial in statistical computation, indicating the extent and evolution of the appropriate link. The precision of applicability evaluations frequently relies on the thoroughness and caliber of data obtained from a certain dataset. Statistical research sometimes entails data marked by intrinsic trade-offs and uncertainty. This study seeks to present m-polar interval-valued neutrosophic soft sets (mPIVNSSs) through the integration of m-polar fuzzy sets with interval-valued neutrosophic soft sets. The suggested mPIVNSS structure is a significantly generalized version of m-polar neutrosophic soft sets and serves as a substantial extension of interval-valued neutrosophic soft sets. In this scenario, we delineate the correlation coefficient (CC) and the weighted correlation coefficient (WCC), together with their pertinent features, specifically designed for mPIVNSSs. A multi-criteria decision-making (MCDM) technique has been established based on the proposed correlation measures. To demonstrate the efficacy and relevance of the MCDM method, we present a detailed mathematical illustration. The study emphasizes the utility, impact, and flexibility of the created method through comparison analysis with traditional methodologies, illustrating its efficacy in resolving complicated decision-making situations.

Neutrosophic Systems with ApplicationsVol. 24
Peace, Justice and strong institutions
Openalex Percentile: Top 73%
Fuzzy and Soft Set Theory
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Multi-Criteria Decision-Making Approach Based on Correlation Coefficient for Multi-Polar Interval-Valued Neutrosophic Soft Set — Hamza Naveed, Saalam Ali · Neutrosophic Systems with Applications (2024) | TGRS Research Map | TGRS