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Piecewise function approximation and vertex partitioning schemes for multi-dividing ontology algorithm in AUC criterion setting (I)

机译:AUC准则设置中多分割本体算法的分段函数逼近和顶点划分方案

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摘要

Ontology is a useful tool with wide applications in various fields and attracts widespread attention of scholars, and ontology concept similarity calculation is an essential problem in these application algorithms. An effective method to get similarity between vertices on ontology is based on a function, which maps ontology graph into a line and maps each vertex in graph into a real-value, and the similarity is measured by the difference of their corresponding scores. The area under the receiver operating characteristics curve (AUC) criterion multi-dividing method is suitable for ontology problem. In this paper, we present piecewise constant function approximation approach for AUC criterion multi-dividing ontology algorithm and focus on vertex partitioning schemes. Using the techniques of statistical learning theory, theoretical characteristics of the approximation algorithm are provided with partitioning schemes, and a splitting rule is designed for vertex partitioning.
机译:本体是一种在各个领域都有广泛应用的有用工具,引起了学者的广泛关注,本体概念相似度计算是这些应用算法中的一个基本问题。一种有效的获取本体上顶点之间相似度的方法是基于一个函数,该函数将本体图映射成一条线,并将图中的每个顶点映射成实值,并通过它们对应的分数之差来衡量相似度。接收器工作特性曲线(AUC)准则多划分方法下的区域适用于本体问题。在本文中,我们提出了用于AUC准则多划分本体算法的分段常数函数逼近方法,并着重于顶点划分方案。利用统计学习理论的技术,为近似算法的理论特征提供了划分方案,并设计了分割规则进行顶点划分。

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