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Reducing the Dimensionality of Vector Space Embeddings of Graphs

机译:减少图的向量空间嵌入的维数

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摘要

Graphs are a convenient representation formalism for structured objects, but they suffer from the fact that only a few algorithms for graph classification and clustering exist. In this paper we propose a new approach to graph classification by embedding graphs in real vector spaces. This approach allows us to apply advanced classification tools while retaining the high representational power of graphs. The basic idea of our approach is to regard the edit distances of a given graph g to a set of training graphs as a vectorial description of g. Once a graph has been transformed into a vector, different dimensionality reduction algorithms are applied such that redundancies are eliminated. To this reduced vectorial data representation, pattern classification algorithms can be applied. Through various experimental results we show that the proposed vector space embedding and subsequent classification with the reduced vectors outperform the classification algorithms in the original graph domain.
机译:图是结构化对象的一种方便的表示形式,但是它们遭受这样的事实,即仅存在几种用于图分类和聚类的算法。在本文中,我们提出了一种通过将图嵌入实向量空间来进行图分类的新方法。这种方法使我们能够应用高级分类工具,同时保留图形的高表示能力。我们方法的基本思想是将给定图g与一组训练图的编辑距离视为g的矢量描述。将图形转换为矢量后,将应用不同的降维算法,从而消除了冗余。对于这种减少的矢量数据表示,可以应用模式分类算法。通过各种实验结果,我们证明了所提出的向量空间嵌入和具有减少向量的后续分类在原始图域中的性能优于分类算法。

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