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New logarithmic operational laws and their aggregation operators for Pythagorean fuzzy set and their applications

机译:毕达哥拉斯模糊集的新对数运算定律及其集合算子及其应用

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The aim of this paper is to develop some new logarithm operational laws (LOL) with real number base lambda for the Pythagorean fuzzy sets. Some properties of LOL have been studied and based on these, various weighted averaging and geometric operators have been developed. Then, we utilized it to solve the decision-making problems. The validity of the proposed method is demonstrated with a numerical example and compared the results with the several existing approaches result. Finally, the influences of logarithmic operation and the selection of the logarithmic base lambda in practice are discussed.
机译:本文的目的是为毕达哥拉斯模糊集开发一些具有实数基λ的对数运算定律(LOL)。研究了LOL的某些属性,并基于这些属性开发了各种加权平均和几何算子。然后,我们利用它来解决决策问题。通过数值算例验证了该方法的有效性,并将其与已有的几种方法进行了比较。最后,讨论了对数运算的影响以及实际中对数底λ的选择。

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