Signal processing on heterogeneous network based on tensor decomposition

Yuqian Qiao, K. Niu, Zhiqiang He
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引用次数: 1

Abstract

Recent researches on graph signal processing (GSP) have been successfully applied on homogeneous networks. However, in real-world network, nodes and relationships of multiple types are usually heterogeneous. In this paper, we discuss signal processing on heterogeneous networks. Heterogeneous networks are modeled as hypergraphs by adjacency tensor. An algorithm called signal processing on tensor (TSP) is proposed to analyze signal propagation in vertex and frequency domain. In vertex domain, TSP propagates signals not only on homogeneous subgraphs but also on hypergraphs including hyperlinks of multi-subgraphs. In frequency domain, tensor Fourier transform is defined based on factor matrices of higher-order singular value decomposition (HOSVD), which is used to describe high and low frequencies of signals on hypergraphs. Finally, we verify algorithm by data classification on network generated randomly. Comparing to classification on homogeneous subgraphs merely, our algorithm achieves higher accuracy.
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基于张量分解的异构网络信号处理
近年来,图信号处理(GSP)的研究已成功地应用于同构网络。然而,在现实网络中,多种类型的节点和关系通常是异构的。本文讨论了异构网络中的信号处理问题。利用邻接张量将异构网络建模为超图。提出了一种信号张量处理(TSP)算法来分析信号在顶点域和频域的传播。在顶点域,TSP不仅在齐次子图上传播信号,而且在包含多子图超链接的超图上传播信号。在频域,基于高阶奇异值分解(HOSVD)的因子矩阵定义了张量傅里叶变换,用于描述超图上信号的高频和低频。最后,在随机生成的网络上对算法进行数据分类验证。与仅在齐次子图上进行分类相比,我们的算法达到了更高的准确率。
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