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Enhanced rough fuzzy c-means algorithm with strict rough sets properties

机译:具有严格粗糙集属性的增强型粗糙模糊c均值算法

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摘要

In real applications, it may be impossible to obtain complete information of a given pattern set. Uncertain information will cause imperfect description for a pattern set in various pattern recognition algorithms. It is natural to expend great effort on analyzing the belonging of patterns with large uncertainties. Fuzzy sets theories are reputed to handle vague phenomena through membership functions which measure degrees of a pattern belonging to different clusters. Rough sets theory is a new paradigm to deal with uncertainty and incompleteness, forming an interesting region which consisted of patterns with large uncertainties. By integrating fuzzy sets and rough sets, a hybrid unsupervised learning algorithm is designed for analyzing patterns with large uncertainties. Furthermore, a fuzzy weighted factor is designed to work with membership degrees together for further determining where patterns with large uncertainties belong to. Besides, the partition criterion utilized in original hybrid clustering algorithms cannot guarantee basic rough sets properties to be fully satisfied. In this study, a modified partition criterion is proposed to overcome this issue. Experimental results on synthetic datasets, real-life datasets, and image segmentation problems indicate that the proposed method outperforms its counterparts in most cases. (C) 2015 Elsevier B.V. All rights reserved.
机译:在实际应用中,可能无法获得给定模式集的完整信息。不确定的信息会导致在各种模式识别算法中对模式集的描述不完善。在分析具有较大不确定性的模式的归属上花费大量精力是很自然的。众所周知,模糊集理论是通过隶属度函数来处理模糊现象的,隶属度函数用于度量属于不同聚类的模式的程度。粗糙集理论是处理不确定性和不完整性的新范式,它形成了一个有趣的区域,该区域由具有较大不确定性的模式组成。通过集成模糊集和粗糙集,设计了一种混合无监督学习算法,用于分析具有较大不确定性的模式。此外,模糊加权因子被设计为与隶属度一起工作,以进一步确定具有较大不确定性的模式属于何处。此外,原始混合聚类算法中使用的划分标准不能保证基本的粗糙集属性得到充分满足。在这项研究中,提出了一种修改后的划分标准来克服此问题。在合成数据集,真实数据集和图像分割问题上的实验结果表明,在大多数情况下,该方法的性能优于同类方法。 (C)2015 Elsevier B.V.保留所有权利。

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