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Research on Uncertainty Measurement for Covering Rough-Vague Set

机译:覆盖粗糙Vague集的不确定性度量研究

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In this paper, by the research of covering rough set theory, rough-vague set model based on covering is presented by integrating rough set theory and vague set theory. Covering rough-vague set is a generalized model of rough set. In order to measure the model's uncertainty perfectly, firstly, we must consider the uncertainty produced by granular size of covering. So knowledge capacity measurement M(C) is defined to measure the uncertainty of classification capability of covering. This measurement can reflect the essential character of knowledge classification. The thinner the covering knowledge granularity is, the bigger the knowledge capacity of the covering. At the same time, compared with information entropy (the traditional method), the calculation of M(C) is simple. Then we use roughness to measure the size of borderline area of rough-vague set. Considering all the causes of uncertainty of covering rough-vague set, we introduce the definition of K-roughness to measure the model's uncertainty effectively by combining knowledge capacity measurement and roughness. Last, we give an analyzing example for proving the accuracy and validity of this uncertainty measurement for covering rough-vague set.
机译:通过对覆盖粗糙集理论的研究,结合粗糙集理论和模糊集理论,提出了基于覆盖的粗糙集模型。覆盖粗糙集是粗糙集的广义模型。为了完美地测量模型的不确定性,首先,我们必须考虑由覆盖的粒度引起的不确定性。因此定义了知识能力度量M(C)来度量覆盖物分类能力的不确定性。该度量可以反映知识分类的基本特征。覆盖知识粒度越薄,覆盖的知识能力就越大。同时,与信息熵(传统方法)相比,M(C)的计算非常简单。然后,我们使用粗糙度来度量粗糙集的边界区域的大小。考虑到覆盖粗糙集的不确定性的所有原因,我们引入K粗糙性的定义,以结合知识能力测量和粗糙性来有效地测量模型的不确定性。最后,我们给出一个分析实例,以证明该不确定性度量覆盖粗糙集的准确性和有效性。

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