集体推理模型跨网络可移植性分析

Ransen Niu, Sebastián Moreno, Jennifer Neville
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引用次数: 3

摘要

最近,集体推理模型被用于显著提高网络域中节点分类的预测精度。然而,这些方法通常假设一个完全标记的网络可用于学习。关于集体分类的迁移学习方法的研究相对较少,即利用一个网络领域中的标记数据来学习一个集体分类模型以应用于另一个网络。虽然已经有一些关于链路预测和节点分类的迁移学习的工作,但所提出的方法侧重于开发适应模型的算法,而没有深入了解网络结构如何影响可转移性。在这里,我们做出了关键的观察,即集体分类模型通常由局部模型模板组成,这些模板在异构网络上展开,以构建更大的模型进行推理。因此,模型的可转移性可能取决于局部模型模板和/或数据网络的全局结构的相似性。在这项工作中,我们研究了基本关系模型在一个网络上学习并转移到另一个网络上应用集体推理时的性能。我们通过合成和真实数据实验证明,模型的可转移性取决于图结构和局部模型参数。此外,我们还证明了概率校准过程(消除了集体推理中由于传播误差引起的偏差)提高了可转移性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Analyzing the Transferability of Collective Inference Models Across Networks
Collective inference models have recently been used to significantly improve the predictive accuracy of node classifications in network domains. However, these methods have generally assumed a fully labeled network is available for learning. There has been relatively little work on transfer learning methods for collective classification, i.e., to exploit labeled data in one network domain to learn a collective classification model to apply in another network. While there has been some work on transfer learning for link prediction and node classification, the proposed methods focus on developing algorithms to adapt the models without a deep understanding of how the network structure impacts transferability. Here we make the key observation that collective classification models are generally composed of local model templates that are rolled out across a heterogeneous network to construct a larger model for inference. Thus, the transferability of a model could depend on similarity of the local model templates and/or the global structure of the data networks. In this work, we study the performance of basic relational models when learned on one network and transferred to another network to apply collective inference. We show, using both synthetic and real data experiments, that transferability of models depends on both the graph structure and local model parameters. Moreover, we show that a probability calibration process (that removes bias due to propagation errors in collective inference) improves transferability.
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