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A comparative study of variable precision fuzzy rough sets based on residuated lattices

机译:基于残差格的变精度模糊粗糙集比较研究

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Although Qiao and Hu intended to propose granular variable precision L-fuzzy rough sets based on residuated lattices, L actually denotes a doubly residuated lattice with an involutive negation. However, there exist doubly residuated lattices without involutive negations. This paper presents a comparative study of variable precision fuzzy rough sets based on residuated lattices, in which we compare variable precision L-fuzzy rough sets with the preexisting models. A variable precision upper L-fuzzy rough approximation operator is proposed with L-fuzzy granules based on L-fuzzy implication on a residuated lattice L instead of a doubly residuated lattice. The variable precision upper L-fuzzy rough approximation operator is investigated with respect to different L-fuzzy relations regardless of proposing an involutive negation on a residuated lattice. (C) 2018 Elsevier B.V. All rights reserved.
机译:尽管乔和胡打算基于残差格来提出粒度可变精度的L-模糊粗糙集,但L实际表示的是带有累加否定的双残差格。但是,存在没有残差求反的双剩余格。本文提出了一种基于残差格的变精度模糊粗糙集的比较研究,在该研究中,我们将变精度L-模糊粗糙集与现有模型进行了比较。提出了一种基于L-模糊蕴涵的L-模糊粒子的可变精度上L-模糊粗糙近似算子,它在剩余格L上而不是在双剩余格上。相对于不同的L-模糊关系,研究了可变精度上层L-模糊粗糙逼近算子,而不管在剩余格上提出对合求反。 (C)2018 Elsevier B.V.保留所有权利。

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