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Multiple attribute group decision making based on weighted aggregation operators of triangular neutrosophic cubic fuzzy numbers

机译:基于三角中性核酸立方模糊数的加权聚集运算符的多个属性组决策

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摘要

In this paper, we define the new concepts of a triangular neutrosophic cubic fuzzy number (TNCFN), the basic operational laws of TNCFNs, and the score function of TNCFNs. Then, we develop a triangular neutrosophic cubic fuzzy weighted arithmetic averaging (TNCFWAA) operator and a triangular neutrosophic cubic fuzzy weighted geometric averaging (TNCFWGA) operator to aggregate triangular neutrosophic cubic fuzzy number (TNCFN) information and investigate their properties. Furthermore, a multiple attribute decision-making method based on the triangular neutrosophic cubic fuzzy weighted arithmetic averaging (TNCFWAA) operator and triangular neutrosophic cubic fuzzy weighted geometric averaging (TNCFWGA) operator and the score function of triangular neutrosophic cubic fuzzy number (TNCFN) is established under a triangular neutrosophic cubic fuzzy number (TNCFN) environment. Finally, an illustrative example of investment alternatives is given to demonstrate the application and effectiveness of the developed approach.
机译:在本文中,我们定义了三角中性术立方模糊数(TNCFN),TNCFN的基本操作规律以及TNCFN的得分功能的新概念。然后,我们开发三角中性术立方模糊加权算术平均(TNCFWAA)操作员和三角中性术立方模糊加权几何平均(TNCFWGA)操作者,以聚合三角中性缺点立方模糊数(TNCFN)信息并研究其性质。此外,建立了一种基于三角液中使用基本模糊加权算术平均(TNCFWAA)操作员和三角液中使用立方模糊加权几何平均(TNCFWGA)操作者的多属性决策方法和三角中性术立方模糊数(TNCFN)的分数函数在三角使用中性学立方模糊数(TNCFN)环境下。最后,给出了投资替代品的说明性示例,以证明所发达方法的应用和有效性。

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