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(Hyper)graph Kernels over Simplicial Complexes

机译:(超级)图形复合物中的图形内核

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摘要

Graph kernels are one of the mainstream approaches when dealing with measuring similarity between graphs, especially for pattern recognition and machine learning tasks. In turn, graphs gained a lot of attention due to their modeling capabilities for several real-world phenomena ranging from bioinformatics to social network analysis. However, the attention has been recently moved towards hypergraphs, generalization of plain graphs where multi-way relations (other than pairwise relations) can be considered. In this paper, four (hyper)graph kernels are proposed and their efficiency and effectiveness are compared in a twofold fashion. First, by inferring the simplicial complexes on the top of underlying graphs and by performing a comparison among 18 benchmark datasets against state-of-the-art approaches; second, by facing a real-world case study (i.e., metabolic pathways classification) where input data are natively represented by hypergraphs. With this work, we aim at fostering the extension of graph kernels towards hypergraphs and, more in general, bridging the gap between structural pattern recognition and the domain of hypergraphs.
机译:图形内核是在处理图形之间测量相似性时的主流方法之一,特别是对于模式识别和机器学习任务。反过来,由于它们的建模能力,从生物信息学到社交网络分析,他们的建模能力导致了很多关注。然而,最近引起的注意力朝着超照片,普通关系的概括,其中可以考虑多向关系(除了配对关系之外)。在本文中,提出了四种(超)图形内核,并以双重方式比较了它们的效率和效果。首先,通过推断下面的底层图的单纯复合物,并通过针对最先进的方法进行18个基准数据集之间的比较;其次,通过面对真实的案例研究(即代谢途径分类),其中输入数据由超图本地表示。通过这项工作,我们的目的旨在培养图形内核的延伸,更加一般地弥合结构模式识别与超图域之间的差距。

著录项

  • 期刊名称 Entropy
  • 作者单位
  • 年(卷),期 2020(22),10
  • 年度 2020
  • 页码 1155
  • 总页数 21
  • 原文格式 PDF
  • 正文语种
  • 中图分类
  • 关键词

    机译:超图;图形内核;内核方法;支持向量机;单纯复合物;拓扑数据分析;

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