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Dominance-based fuzzy rough set analysis of uncertain and possibilistic data tables

机译:不确定性和可能性数据表的基于优势的模糊粗糙集分析

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In this paper, we propose a dominance-based fuzzy rough set approach for the decision analysis of a preference-ordered uncertain or possibilistic data table, which is comprised of a finite set of objects described by a finite set of criteria. The domains of the criteria may have ordinal properties that express preference scales. In the proposed approach, we first compute the degree of dominance between any two objects based on their imprecise evaluations with respect to each criterion. This results in a valued dominance relation on the universe. Then, we define the degree of adherence to the dominance principle by every pair of objects and the degree of consistency of each object. The consistency degrees of all objects are aggregated to derive the quality of the classification, which we use to define the reducts of a data table. In addition, the upward and downward unions of decision classes are fuzzy subsets of the universe. Thus, the lower and upper approximations of the decision classes based on the valued dominance relation are fuzzy rough sets. By using the lower approximations of the decision classes, we can derive two types of decision rules that can be applied to new decision cases.
机译:在本文中,我们提出了一种基于优势的模糊粗糙集方法,用于对偏好排序的不确定性或可能性数据表进行决策分析,该表由一组有限的对象组成,这些对象由有限的一组条件描述。准则的域可以具有表示偏好量表的序数属性。在提出的方法中,我们首先根据对每个标准的不精确评估来计算任意两个对象之间的支配度。这导致了在宇宙上有价值的支配关系。然后,我们通过每对对象以及每个对象的一致性程度定义对主导原则的遵守程度。汇总所有对象的一致性程度以得出分类的质量,我们将使用该质量来定义数据表的约简。此外,决策类的向上和向下联合是宇宙的模糊子集。因此,基于值优势关系的决策类的上下近似是模糊粗糙集。通过使用决策类的较低近似值,我们可以得出两种类型的决策规则,这些规则可以应用于新的决策案例。

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