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Ordered weighted aggregation of fuzzy similarity relations and its application to detecting water treatment plant malfunction

机译:模糊相似关系的有序加权聚合及其在水厂故障检测中的应用

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Ordered weighted aggregation procedures have been introduced in many applications with promising results. In this paper, an innovative approach for ordered weighted aggregation of fuzzy relations is proposed. It allows the integration of component relations generated from different perspectives of a certain observation to form an overall fuzzy relation, deriving a useful similarity measure for observed data points. Two types of aggregation are investigated: (a) min/max operators are employed for the aggregation of component relations defined by the minimum T-norm; and (b) sum/product operators are employed for the aggregation of component relations defined by the Łukasiewicz T-norm. The resultant ordered weighted aggregations prove to preserve the desirable reflexivity and symmetry properties, with T-transitivity also conditionally preserved if appropriate weighting vectors are adopted. The conditions upon which the proposed aggregated relations preserve T-transitivity are studied. The characteristics of applying an aggregated relation in combination with clustering procedures is also experimentally examined, where fuzzy similarity relations regarding individual features are aggregated to support hierarchical clustering. An application to the detection of water treatment plant malfunction demonstrates that better results can be obtained with the transitive fuzzy relations acting as the required similarity measures, as compared to the use of non-transitive ones. By introducing transitivity to the aggregation the interpretability of the detection system is also enriched.
机译:在许多应用中引入了有序加权聚合过程,并取得了可喜的结果。本文提出了一种模糊关系的有序加权聚合的创新方法。它允许对从某个观测值的不同角度生成的组件关系进行积分,以形成整体模糊关系,从而为观测数据点提供有用的相似性度量。研究了两种类型的聚合:(a)最小/最大算子用于最小T范数定义的成分关系的聚合; (b)使用“和/乘”运算符来汇总ŁukasiewiczT模定义的组件关系。事实证明,所得的有序加权聚合可以保留理想的反射性和对称性,如果采用适当的加权矢量,则还可以有条件地保留T-传递性。研究了所提出的聚合关系保持T-传递性的条件。还对结合聚类程序应用聚集关系的特性进行了实验检查,其中针对各个特征的模糊相似性关系被聚集以支持层次聚类。在水处理厂故障检测中的应用表明,与使用非传递性模糊关系相比,将传递性模糊关系用作所需的相似性度量可以获得更好的结果。通过将可传递性引入聚合中,检测系统的可解释性也得到了丰富。

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