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The multi-attribute decision making method based on interval-valued intuitionistic fuzzy Einstein hybrid weighted geometric operator

机译:基于区间直觉模糊爱因斯坦混合加权几何算子的多属性决策方法

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This article proposes an approach to multi-attribute decision making (MADM) where individual assessments are provided as interval-valued intuitionistic fuzzy numbers (IVIFNs). Firstly, some Einstein geometric operators on interval-valued intuitionistic fuzzy sets, such as Einstein product, Einstein exponentiation etc., and their characteristics are introduced. Secondly, some Einstein geometric operators, such as the interval-valued intuitionistic fuzzy Einstein weighted geometric operator, interval-valued intuitionistic fuzzy Einstein ordered weighted geometric operator and interval-valued intuitionistic fuzzy Einstein hybrid weighted geometric (IVIFHWG) operator, are developed for aggregating the IVIFNs. Moreover, various properties of these operators are established. Finally, an IVIFHWG operator based approach to MADM under interval-valued intuitionistic fuzzy environments is proposed. An illustrative propulsion/manoeuvring system selection problem is employed to demonstrate how to apply the proposed procedure and verify the feasibility and effectiveness of the developed method.
机译:本文提出了一种多属性决策(MADM)的方法,其中将各个评估作为区间值直觉模糊数(IVIFN)提供。首先介绍了区间值直觉模糊集上的一些爱因斯坦几何算子,如爱因斯坦积,爱因斯坦指数等。其次,开发了一些爱因斯坦几何算子,如区间直觉模糊爱因斯坦加权几何算子,区间直觉模糊爱因斯坦有序加权几何算子和区间直觉模糊爱因斯坦混合加权几何(IVIFHWG)算子。 IVIFN。此外,建立了这些运算符的各种属性。最后,提出了一种在区间值直觉模糊环境下基于IVIFHWG算子的MADM方法。说明性的推进/操纵系统选择问题用于说明如何应用所提出的程序并验证所开发方法的可行性和有效性。

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