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Aggregation operators on intuitionistic trapezoidal fuzzy number and its application to multi-criteria decision making problems

机译:直觉梯形模糊数的聚合算子及其在多准则决策中的应用

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摘要

Intuitionistic trapezoidal fuzzy numbers and their operational laws are defined. Based on these op-erational laws, some aggregation operators, including intuitionistic trapezoidal fuzzy weighted arithmetic averaging operator and weighted geometric averaging operator are proposed. Expected values, score function, and accuracy function of intuitionitsic trapezoidal fuzzy numbers are defined. Based on these, a kind of intuitionistic trapezoidal fuzzy multi-criteria decision making method is proposed. By using these aggregation operators, criteria values are aggregated and integrated intuitionistic trapezoidal fuzzy numbers of alternatives are attained. By comparing score function and accuracy function values of integrated fuzzy numbers, a ranking of the whole alternative set can be attained. An example is given to show the feasibility and availability of the method.
机译:定义了直觉梯形模糊数及其运算规律。基于这些操作律,提出了一些聚合算子,包括直觉梯形模糊加权算术平均算子和加权几何平均算子。定义了直觉梯形模糊数的期望值,得分函数和精度函数。在此基础上,提出了一种直观的梯形模糊多准则决策方法。通过使用这些聚合运算符,可以对标准值进行聚合,并获得替代项的直觉梯形模糊积分。通过比较积分模糊数的得分函数和准确性函数值,可以获得整个替代集的排名。举例说明了该方法的可行性和实用性。

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