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An Exponential Jensen Fuzzy Divergence Measure with Applications in Multiple Attribute Decision-Making

机译:指数詹森模糊散度度量在多属性决策中的应用

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摘要

A divergence measure plays an important role in discriminating two probability distributions and drawing inferences based on such discrimination. This communication introduces one such divergence measure based on Jensen inequality and exponential entropy introduced by Pal and Pal in the settings of probability theory. Further, the idea has been generalized to fuzzy sets to introduce a new fuzzy divergence measure. Besides establishing the validity, some of its major properties are also studied. At last, the application of proposed fuzzy divergence measure is given in strategic decision-making.
机译:差异度量在区分两个概率分布并基于这种区分得出推论中起着重要作用。这种交流基于概率论理论中Pal和Pal引入的Jensen不等式和指数熵引入了一种这样的发散度量。此外,该思想已推广到模糊集以引入新的模糊散度度量。除了确定有效性之外,还研究了其一些主要属性。最后,提出了模糊散度度量方法在战略决策中的应用。

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  • 来源
    《Mathematical Problems in Engineering》 |2018年第8期|4342098.1-4342098.9|共9页
  • 作者

    Joshi Rajesh; Kumar Satish;

  • 作者单位

    Maharishi Markandeshwar Univ, Dept Math, Mullana 133207, Ambala, India;

    Univ Gondar, Coll Nat & Computat Sci, Dept Math, Gondar, Ethiopia;

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  • 正文语种 eng
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