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首页> 外文期刊>International journal of fuzzy system applications >Logarithmic Entropy Measures for Fuzzy Rough Set and their Application in Decision Making Problem
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Logarithmic Entropy Measures for Fuzzy Rough Set and their Application in Decision Making Problem

机译:模糊粗糙集的对数熵措施及其在决策问题中的应用

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摘要

Decision-making is a critical problem in various circumstances where some vagueness and ambiguity is found in information. To handle these types of problems, entropy is an important measure of information theory which is exploited to evaluate the uncertain degree of any data. There are two methodologies to determine the entropy, one is probabilistic in nature and other is non-probabilistic. It is shown that for every probabilistic measure there is a corresponding non-probabilistic measure. In this article, some logarithmic non-probabilistic entropy measures have been proposed for the fuzzy rough set corresponding to existing probabilistic entropy measures. The proposed measures are employed in a decision-making problem, which is related to the agriculture. Finally, these proposed measures are compared with the existing trigonometric entropy measures for fuzzy rough sets.
机译:决策是在信息中发现一些模糊和歧义的各种情况的重要问题。 为了处理这些类型的问题,熵是信息理论的一个重要衡量标准,这些衡量可被利用来评估任何数据的不确定程度。 有两种方法可以确定熵,一个是概率本质上,其他是非概率。 结果表明,对于每个概率测量,存在相应的非概率测量。 在本文中,已经提出了一些对应于现有概率熵措施的模糊粗糙集的一些对数非概率熵措施。 拟议的措施是在决策问题中雇用的,这与农业有关。 最后,将这些拟议的措施与用于模糊粗糙集的现有三角熵措施进行比较。

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