Transfer Learning for Node Regression Applied to Spreading Prediction

IF 0.7 4区 数学 Q4 MATHEMATICS, INTERDISCIPLINARY APPLICATIONS Advances in Complex Systems Pub Date : 2021-12-15 DOI:10.25088/complexsystems.30.4.457
Sebastian Mežnar, N. Lavrač, Blaž Škrlj
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引用次数: 1

Abstract

Understanding how information propagates in real-life complex networks yields a better understanding of dynamic processes such as misinformation or epidemic spreading. The recently introduced branch of machine learning methods for learning node representations offers many novel applications, one of them being the task of spreading prediction addressed in this paper. We explore the utility of the state-of-the-art node representation learners when used to assess the effects of spreading from a given node, estimated via extensive simulations. Further, as many real-life networks are topologically similar, we systematically investigate whether the learned models generalize to previously unseen networks, showing that in some cases very good model transfer can be obtained. This paper is one of the first to explore transferability of the learned representations for the task of node regression; we show there exist pairs of networks with similar structure between which the trained models can be transferred (zero-shot) and demonstrate their competitive performance. To our knowledge, this is one of the first attempts to evaluate the utility of zero-shot transfer for the task of node regression.
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节点回归迁移学习在扩展预测中的应用
了解信息如何在现实生活中的复杂网络中传播,可以更好地理解诸如错误信息或流行病传播等动态过程。最近引入的用于学习节点表示的机器学习方法分支提供了许多新的应用,其中之一就是本文所讨论的扩展预测任务。我们探索了最先进的节点表示学习器在用于评估从给定节点传播的影响时的效用,通过广泛的模拟估计。此外,由于许多现实生活中的网络拓扑相似,我们系统地研究了学习到的模型是否可以推广到以前未见过的网络,结果表明在某些情况下可以获得非常好的模型迁移。本文是第一个探索节点回归任务中学习表征的可转移性的论文之一;我们证明存在具有相似结构的网络对,训练模型可以在它们之间转移(零射击),并展示它们的竞争性能。据我们所知,这是第一次尝试评估零点转移对节点回归任务的效用。
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来源期刊
Advances in Complex Systems
Advances in Complex Systems 综合性期刊-数学跨学科应用
CiteScore
1.40
自引率
0.00%
发文量
121
审稿时长
6-12 weeks
期刊介绍: Advances in Complex Systems aims to provide a unique medium of communication for multidisciplinary approaches, either empirical or theoretical, to the study of complex systems. The latter are seen as systems comprised of multiple interacting components, or agents. Nonlinear feedback processes, stochastic influences, specific conditions for the supply of energy, matter, or information may lead to the emergence of new system qualities on the macroscopic scale that cannot be reduced to the dynamics of the agents. Quantitative approaches to the dynamics of complex systems have to consider a broad range of concepts, from analytical tools, statistical methods and computer simulations to distributed problem solving, learning and adaptation. This is an interdisciplinary enterprise.
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