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Activity Number: 495 - Statistical Methods for Networks
Type: Contributed
Date/Time: Thursday, August 6, 2020 : 10:00 AM to 2:00 PM
Sponsor: Section on Statistical Learning and Data Science
Abstract #312699
Title: Dynamic Latent Space Network Models with Attractors for Flocking and Polarization
Author(s): Xiaojing Zhu* and Eric Kolaczyk and Konstantinos Spiliopoulos and Dylan Walker
Companies: Boston University and Boston University and Boston University and Boston University
Keywords: co-evolving networks ; latent space; attractor; polarization; flocking
Abstract:

In social systems, interactions frequently influence individual behavior and beliefs which can, in turn, impact interaction. From the perspective of complex networks, such phenomena have been usefully conceptualized as co-evolving networks, in which both the links between nodes and certain characteristics (or attributes) of nodes evolve over time, each in a way that impacts the other. To date, however, there has generally been far less attention given to statistical modeling and analysis for co-evolving networks. We develop a class of dynamic latent space network models with node attraction and edge persistence (DLSNM-ap) for characterizing social behaviors such as flocking, polarization and homophily in co-evolving networks. These models are potentially quite rich -- we initially focus on statistical inference and prediction for simplified variants of the model. We present an MCMC method for statistical inference and prediction tasks such as estimating parameters and inferring/predicting latent positions in the model with a given observed network time series.


Authors who are presenting talks have a * after their name.

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