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Granular Computing Based on a Generalized Approximation Space

机译:基于广义近似空间的粒度计算

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A family of overlapping granules can be formed by granulating a finite universe under a binary relation in a set-theoretic setting. In this paper, we granulate a universe by a binary relation and obtain a granular universe. And then we define two kinds of operators between these two universes, study properties of them. By combining these two kinds of operators, we get two pairs of approximation operators. It is proved that one kind of combination operators is just the approximation operators under a generalized approximation space defined according to Pawlak's rough set theory.
机译:一组重叠的颗粒可以通过在集合理论环境中以二元关系对有限的宇宙进行粒化来形成。在本文中,我们通过二元关系对宇宙进行了粒化,从而获得了粒状的宇宙。然后,我们在这两个宇宙之间定义两种运算符,研究它们的性质。通过组合这两种算子,我们得到了两对近似算子。证明了一种组合算子只是根据Pawlak的粗糙集理论定义的广义逼近空间下的逼近算子。

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