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A particle swarm optimization based on a ring topology for fuzzy-rough feature selection

机译:基于环形拓扑的模糊粗糙特征选择粒子群算法

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Feature selection refers to data reduction process by selecting the minimal subsets of features which are effective to preserve the meaning of the features and rarely dependent on other features. Fuzzy-rough set-based feature selection is a beneficial technique which not only satisfies these conditions but also can deal with imprecision and uncertainty. Many methods have been proposed for feature selection problem; however, most of them are able to find only one minimal data reduction while a dataset can have several minimal reducts. In this paper, we propose a Fuzzy-rough set-based feature selection, using particle swarm optimization (PSO) technique, able to find various minimal data reductions. The main contribution of this paper includes using a ring topology for a binary version of the PSO, utilizing the fuzzy-rough dependency degree as fitness. In addition, we present a new velocity updating rule. In order to obtain the efficiency of the proposed method, we compare it with some other meta-heuristic methods using 10 well-known UCI data sets. The results show that the performance of the fuzzy rough-based feature selection can be improved using this method for finding various data reductions.
机译:特征选择是指通过选择特征的最小子集进行数据缩减的过程,这些子集可以有效地保留特征的含义并且很少依赖于其他特征。基于模糊粗糙集的特征选择是一种有益的技术,它不仅可以满足这些条件,而且可以处理不精确性和不确定性。针对特征选择问题提出了许多方法。但是,它们中的大多数只能找到一个最小的数据约简,而一个数据集可以具有多个最小的约简。在本文中,我们提出了一种基于模糊粗糙集的特征选择,它使用粒子群优化(PSO)技术,能够找到各种最小数据缩减量。本文的主要贡献包括将环形拓扑用于PSO的二进制版本,并利用模糊粗糙相关度作为适应度。此外,我们提出了一种新的速度更新规则。为了获得所提出方法的效率,我们将其与使用10个知名UCI数据集的其他一些元启发式方法进行比较。结果表明,使用该方法可以找到各种数据约简,从而提高基于模糊粗糙集的特征选择性能。

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