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Knowledge Distance Measure for the Multigranularity Rough Approximations of a Fuzzy Concept

机译:关于模糊概念的多标度粗糙近似的知识距离测量

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Different rough approximation spaces could be induced for an information system by its different attribute subsets, thus the multigranularity rough approximations of a fuzzy concept could be developed. Research on the uncertainty in multi-granulation spaces becomes a basic issue of uncertainty measure. If the uncertainty measure is not accurate enough, two different rough approximation spaces of a fuzzy concept may have the same uncertainty, and the difference between them for describing a fuzzy concept cannot be reflected. In this case, attribute reduction, granularity selection, and multigranularity measure cannot be conducted effectively. Therefore, establishing an uncertainty measure model with strong distinguishing ability in multi-granulation spaces is a key issue in uncertainty knowledge processing. In this paper, this problem will be solved in the view of knowledge distance. First, a fuzzy knowledge distance measure (FKD) based on the Earth Mover's distance is introduced. Even if two rough approximation spaces possess the same uncertainty when describing a fuzzy concept, they can be discriminated by FKD. Then, by studying the change rules of the FKD in a hierarchical quotient space structure, it is found that the FKD between any two rough approximation spaces in an HQSS is equal to the difference between their granularity measure or information measure. Furthermore, in order to show the applicability of the FKD, the FKD is used in granularity selection, attribute reduct, and multigranularity measure. The experimental results show that the FKD-based attribute significance function has a more powerful ability to obtain shorter reduct and it is more robustness, which show the effectiveness of the FKD.
机译:可以通过其不同的属性子集来引导不同的粗略近似空间,因此可以开发模糊概念的多标度粗略近似。多粒状空间不确定性研究成为不确定性措施的基本问题。如果不确定度量不够准确,则模糊概念的两个不同的粗略近似空间可以具有相同的不确定性,并且它们之间用于描述模糊概念的差异不能反映。在这种情况下,不能有效地进行属性减少,粒度选择和多覆度测量。因此,在多肉芽空间中建立具有强大显着能力的不确定性测量模型是不确定性知识处理的关键问题。在本文中,在知识距离中,这个问题将解决。首先,介绍了基于地球移动器距离的模糊知识距离测量(FKD)。即使两个粗糙的近似空间在描述模糊概念时具有相同的不确定性,也可以通过FKD歧视它们。然后,通过研究分层商空间结构中FKD的变化规则,发现HQSS中的任何两个粗糙近似空间之间的FKD等于其粒度测量或信息测量之间的差异。此外,为了展示FKD的适用性,FKD用于粒度选择,属性减减和多个人测量。实验结果表明,基于FKD的属性意义功能具有更强大的能力,可以更短的减少,并且更具稳健性,这表明了FKD的有效性。

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