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A ranking method for multiple attribute decision‐making problems based on the possibility degrees of trapezoidal intuitionistic fuzzy numbers

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To solve multiple attribute decision‐making problems with attribute values or decision values characterized by trapezoidal intuitionistic fuzzy numbers (TIFNs), we define a trapezoidal intuitionistic fuzzy induced ordered weighted arithmetic averaging… Click to show full abstract

To solve multiple attribute decision‐making problems with attribute values or decision values characterized by trapezoidal intuitionistic fuzzy numbers (TIFNs), we define a trapezoidal intuitionistic fuzzy induced ordered weighted arithmetic averaging (TIFIOWA) operator, which is an extension of the induced ordered weighted arithmetic averaging operator. We derive and prove some related properties and conclusions of the TIFIOWA operator. To compare the TIFNs, we define possibility degrees of the TIFNs. Based on the possibility degrees of the TIFNs and the TIFIOWA operator, we construct a new method to determine the order of alternatives in multiple attribute decision making and to choose the best alternative. Finally, a numerical example shows that the developed method is feasible and effective.

Keywords: decision; intuitionistic fuzzy; multiple attribute; attribute decision; decision making; trapezoidal intuitionistic

Journal Title: International Journal of Intelligent Systems
Year Published: 2019

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