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On algebraic and topological properties of Neighbourhood Based Multigranular Rough Sets

机译:基于邻域的多粒度粗糙集的代数和拓扑性质

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Most of the researches in feature selection deal with homogeneous features that are with either numerical or categorical features. As discussed in [2] neighbourhood rough set model is one approach which deals with heterogeneous feature selection. The neighbourhood model is used to reduce numerical and categorical features by assigning different thresholds for different kinds of attributes. Recently Neighbourhood Based Multigranular Rough sets (NMGRS) was introduced and their properties were studied. We shall provide some critical appreciations of the results of this paper. One of the two characteristics used in real life applications of rough sets is their topological characterisations. In this article we study topological characteristics NMGRS. Some interesting algebraic properties of MGRSs were studied recently in [3]. We extend these studies to the NMGRS context. We shall also be illustrating the concepts a real life example.
机译:特征选择的大多数研究都涉及具有数字或分类特征的同类特征。如[2]中讨论的,邻域粗糙集模型是一种处理异构特征选择的方法。邻域模型用于通过为不同种类的属性分配不同的阈值来减少数字和分类特征。最近,引入了基于邻域的多粒度粗糙集(NMGRS),并研究了它们的性质。我们将对本文的结果提供一些批评性的赞赏。粗糙集在现实生活中使用的两个特征之一是它们的拓扑特征。在本文中,我们研究NMGRS的拓扑特征。最近在[3]中研究了MGRS的一些有趣的代数性质。我们将这些研究扩展到NMGRS环境。我们还将在现实生活中举例说明这些概念。

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