RANKING TRAPEZOIDAL INTUITIONISTIC FUZZY NUMBERS USING ORTHOCENTER OF CENTROIDS: A NEW APPROACH

In this paper, a ranking method for Trapezoidal Intuitionistic Fuzzy Numbers (TrIFNs) based on the orthocenter of centroids is proposed. The proposed approach effectively handles the uncertainty and vagueness associated with TrIFNs, enabling more accurate and reliable decision-making. The orthocenter of centroids is used to calculate a crisp ranking value, facilitating the comparison of TrIFNs. The method's validity and efficiency are demonstrated through numerical examples and comparative analyses with existing ranking methods. Results show that the proposed approach outperforms existing methods in terms of accuracy. This work contributes to the development of intuitionistic fuzzy decision-making theories and applications, particularly in fields such as multi-criteria decision-making, risk assessment, and optimization. 2020 Mathematics Subject Classification: 03E72, 03B52.

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Journal
Cuestiones de Fisioterapia
Published
2024-08-12
DOI
https://doi.org/10.48047/z06qce53
Primary Topic
Multi-Criteria Decision Making
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article
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article

RANKING TRAPEZOIDAL INTUITIONISTIC FUZZY NUMBERS USING ORTHOCENTER OF CENTROIDS: A NEW APPROACH

Boina Anil Kumar, Vinod Kumar Vaddadi, G Jogarao
Cuestiones de Fisioterapia
Multi-Criteria Decision Making
article

RANKING TRAPEZOIDAL INTUITIONISTIC FUZZY NUMBERS USING ORTHOCENTER OF CENTROIDS: A NEW APPROACH

Boina Anil Kumar, Vinod Kumar Vaddadi, G Jogarao
article en

Abstract

In this paper, a ranking method for Trapezoidal Intuitionistic Fuzzy Numbers (TrIFNs) based on the orthocenter of centroids is proposed. The proposed approach effectively handles the uncertainty and vagueness associated with TrIFNs, enabling more accurate and reliable decision-making. The orthocenter of centroids is used to calculate a crisp ranking value, facilitating the comparison of TrIFNs. The method's validity and efficiency are demonstrated through numerical examples and comparative analyses with existing ranking methods. Results show that the proposed approach outperforms existing methods in terms of accuracy. This work contributes to the development of intuitionistic fuzzy decision-making theories and applications, particularly in fields such as multi-criteria decision-making, risk assessment, and optimization. 2020 Mathematics Subject Classification: 03E72, 03B52.

Cuestiones de FisioterapiaVol. 53(03)
GIET University (IN), Aditya Birla (India) (IN)
Peace, Justice and strong institutions
Openalex Percentile: Top 64%
Multi-Criteria Decision Making
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RANKING TRAPEZOIDAL INTUITIONISTIC FUZZY NUMBERS USING ORTHOCENTER OF CENTROIDS: A NEW APPROACH — Boina Anil Kumar, Vinod Kumar Vaddadi, et al. · Cuestiones de Fisioterapia (2024) | TGRS Research Map | TGRS