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首页> 外文期刊>Discrete Applied Mathematics >Graph-FCA: An extension of formal concept analysis to knowledge graphs
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Graph-FCA: An extension of formal concept analysis to knowledge graphs

机译:Graph-FCA:对知识图形的正式概念分析的扩展

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Knowledge graphs offer a versatile knowledge representation, and have been studied under different forms, such as conceptual graphs or RDF graphs in the Semantic Web. A challenge is to discover conceptual structures in those graphs, in the same way as Formal Concept Analysis (FCA) discovers conceptual structures in tables. FCA has been successful for analysing, mining, learning, and exploring tabular data, and our aim is to help transpose those results to graph-based data. Previous several FCA approaches have already addressed relational data, hence graphs, but with various limits. We propose Graph-FCA as an extension of FCA where a dataset is a hypergraph instead of a binary table. We show that it can be formalized simply by replacing objects by tuples of objects. This leads to the notion of "n-ary concept", whose extent is an n-ary relation of objects, and whose intent is a "projected graph pattern". In this paper, we formally reconstruct the fundamental results of FCA for knowledge graphs. We describe in detail the representation of hypergraphs, and the operations on them, as they are much more complex than the sets of attributes that they extend. We also propose an algorithm based on a notion of "pattern basis" to generate and display n-ary concepts in a more efficient and more compact way. We explore a few use cases, in order to study the feasibility and usefulness of Graph-FCA. We consider two use cases: workflow patterns in cooking recipes and linguistic structures from parse trees. In addition, we report on experiments about quantitative aspects of the approach. (C) 2019 Published by Elsevier B.V.
机译:知识图表提供了多功能知识表示,并且已经在不同的形式下进行了研究,例如语义网络中的概念图或RDF图。挑战是在这些图表中发现概念结构,与正式概念分析(FCA)发现表中的概念结构相同。 FCA一直成功地分析,挖掘,学习和探索表格数据,我们的目标是帮助将这些结果转换到基于图形的数据。以前的几种FCA方法已经解决了关系数据,因此图形,但具有各种限制。我们将图形-FCA提出为FCA的扩展,其中数据集是超图而不是二进制表。我们表明它可以简单地通过替换对象的元组来形式化。这导致了“n-ary概念”的概念,其程度是对象的n-ary关系,其意图是“投影图案”。在本文中,我们正式重建FCA的基本结果,了解知识图表。我们详细描述了超图的表示,以及它们上的操作,因为它们比它们扩展的属性集更复杂。我们还提出了一种基于“模式基础”的概念的算法,以以更有效且更紧凑的方式生成和显示N-ARY概念。我们探讨了一些用例,以研究图形-FCA的可行性和有用性。我们考虑两种用例:烹饪食谱和来自解析树的语言结构的工作流程模式。此外,我们还报告了对方法的定量方面的实验。 (c)2019年由elestvier b.v发布。

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