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Intuitionistic Fuzzy Rough Approximation Operators Based on Intuitionistic Fuzzy Triangle Norm

机译:基于直觉模糊三角范数的直觉模糊粗糙近似算子

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In rough set theory, the lower and upper approximation operators defined by binary relations satisfy many interesting properties. Various generalizations of Pawlakȁ9;s rough approximations have been made in the literature over these years. This paper proposes a general framework for the study of intuitionistic fuzzy rough approximation operators based on intuitionistic fuzzy triangle norm. In the constructive approach, a pair of lower and upper induced from intuitionistic fuzzy relation are defined. Basic properties of intuitionsitic fuzzy rough approximation operators are then examined. By introducing intuitionistic fuzzy residual implication, Further properties of intuitionistic fuzzy rough approximation operators are then investigated. we propose that classical rough set and fuzzy rough are special types of intuitionistic fuzzy rough set based on intuitionistic fuzzy triangle norm.
机译:在粗糙集理论中,由二进制关系定义的较低近似操作员满足许多有趣的属性。这些年来,在文献中已经在文献中进行了各种概括的佩帕克ȁ9;本文提出了一种基于直觉模糊三角形规范研究直觉模糊近似运营商的一般框架。在建设性方法中,定义了从直觉模糊关系引起的一对下和上部。然后检查直觉模糊粗糙近似算子的基本属性。通过引入直观的模糊残余含义,然后研究了直觉模糊近似近似算子的进一步性质。我们提出了古典粗糙集和模糊粗糙是基于直觉模糊三角形规范的直观模糊粗糙集。

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