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The Novel Generalized Exponential Entropy for Intuitionistic Fuzzy Sets and Interval Valued Intuitionistic Fuzzy Sets

机译:直觉模糊集和区间值直觉模糊集的新型广义指数熵

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The purpose of this paper is to propose the novel generalized exponential intuitionistic fuzzy entropy (GIFE) and generalized exponential interval valued intuitionistic fuzzy entropy (GIVIFE) with interval area. First, we propose a novel GIFE. Then we compare the new GIFE with the existing intuitionistic fuzzy entropy (IFE) measures. Second, we define the interval area and the new axioms for the interval valued intuitionistic fuzzy entropy (IVIFE). Third, according to the newly defined axioms for the IVIFE, we use the interval area to construct the new GIVIFE. Finally, the advantages of the new generalized entropy measures are compared with the existing IVIFE measures by some examples. The two novel generalized exponential entropy measures can distinguish the special cases well. We have the conclusion that the two novel generalized entropy measures are reasonable and more flexible than the existing entropy.
机译:本文的目的是提出一种新颖的广义指数直觉模糊熵(GIFE)和具有区间面积的广义指数区间值直觉模糊熵(GIVIFE)。首先,我们提出一种新颖的GIFE。然后,我们将新的GIFE与现有的直觉模糊熵(IFE)措施进行比较。其次,我们为区间值直觉模糊熵(IVIFE)定义了区间区域和新公理。第三,根据新定义的IVIFE公理,我们使用间隔区域构造新的GIVIFE。最后,通过一些例子将新的广义熵测度的优势与现有的IVIFE测度进行了比较。两种新颖的广义指数熵测度可以很好地区分特殊情况。我们得出的结论是,这两种新颖的广义熵测度比现有的熵更合理,更灵活。

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