瞬时相互作用的连续潜在位置模型

IF 1.4 Q2 SOCIAL SCIENCES, INTERDISCIPLINARY Network Science Pub Date : 2021-03-31 DOI:10.1017/nws.2023.14
Riccardo Rastelli, Marco Corneli
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引用次数: 8

摘要

我们创建了一个框架来分析实体对之间即时交互的时间和频率。这种类型的交互数据现在特别常见,而且很容易获得。即时交互的例子包括电子邮件网络、电话网络以及一些常见类型的技术和交通网络。我们的框架依赖于潜在位置网络模型的一个新扩展:我们假设实体嵌入在潜在欧几里得空间中,并且它们沿着随时间连续的单个轨迹移动。这些轨迹用于表征成对相互作用的时间和频率。我们讨论了一个推理框架,在该框架中,我们从观测到的相互作用数据中估计个体轨迹,并提出了在人工和真实数据上的应用。
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Continuous latent position models for instantaneous interactions
We create a framework to analyze the timing and frequency of instantaneous interactions between pairs of entities. This type of interaction data is especially common nowadays and easily available. Examples of instantaneous interactions include email networks, phone call networks, and some common types of technological and transportation networks. Our framework relies on a novel extension of the latent position network model: we assume that the entities are embedded in a latent Euclidean space and that they move along individual trajectories which are continuous over time. These trajectories are used to characterize the timing and frequency of the pairwise interactions. We discuss an inferential framework where we estimate the individual trajectories from the observed interaction data and propose applications on artificial and real data.
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来源期刊
Network Science
Network Science SOCIAL SCIENCES, INTERDISCIPLINARY-
CiteScore
3.50
自引率
5.90%
发文量
24
期刊介绍: Network Science is an important journal for an important discipline - one using the network paradigm, focusing on actors and relational linkages, to inform research, methodology, and applications from many fields across the natural, social, engineering and informational sciences. Given growing understanding of the interconnectedness and globalization of the world, network methods are an increasingly recognized way to research aspects of modern society along with the individuals, organizations, and other actors within it. The discipline is ready for a comprehensive journal, open to papers from all relevant areas. Network Science is a defining work, shaping this discipline. The journal welcomes contributions from researchers in all areas working on network theory, methods, and data.
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