Ranking method of trapezoidal intuitionistic fuzzy numbers

Salim Rezvani

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Multi-Criteria Decision Making Fuzzy and Soft Set Theory Fuzzy Systems and Optimization

Abstract

In this paper, considers the usage of intuitionistic fuzzy numbers in decision making. The values and ambiguities of the member- ship degree and the non-membership degree for trapezoidal intuitionistic fuzzy number are deflned as well as the value-index and ambiguity-index. The proposed ranking method is easily implemented and has a natural interpretation. 2010 AMS Classiflcation: 47S20, 03E72.

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2007Decision Making in a Fuzzy Environment 2002Ranking fuzzy numbers with an area between the centroid point and original point 2005Ranking of fuzzy numbers by sign distance 2004RANKING-INTUITIONISTIC FUZZY NUMBERS 2010A Ranking Method of Triangular Intuitionistic Fuzzy Numbers and Application to Decision Making

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2016A new approach for ranking of intuitionistic fuzzy numbers using a centroid concept 2016A Centroid-based Ranking Method of Trapezoidal Intuitionistic Fuzzy Numbers and Its Application to MCDM Problems 2019Arithmetic operations on normal semi elliptic intuitionistic fuzzy numbers and their application in decision-making 2020Solar energy plant project selection with AHP decision-making method based on hesitant fuzzy linguistic evaluation 2013Ranking of Intuitionistic Fuzzy Number by Centroid Point 2016Novel arithmetic operations on type-2 intuitionistic fuzzy and its applications to transportation problem 2016Value and ambiguity index based ranking method of single-valued trapezoidal neutrosophic numbers and its application to multi-attribute decision making

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