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Dynamic Probabilistic Models for Latent Feature Propagation in Social Networks

TLDR
A new probabilistic model for capturing this phenomenon, which is called latent feature propagation, in social networks, is introduced and its capability for inferring such latent structure in varying types of social network datasets is demonstrated.
Abstract
Current Bayesian models for dynamic social network data have focused on modelling the influence of evolving unobserved structure on observed social interactions. However, an understanding of how observed social relationships from the past affect future unobserved structure in the network has been neglected. In this paper, we introduce a new probabilistic model for capturing this phenomenon, which we call latent feature propagation, in social networks. We demonstrate our model's capability for inferring such latent structure in varying types of social network datasets, and experimental studies show this structure achieves higher predictive performance on link prediction and forecasting tasks.

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Statistical clustering of temporal networks through a dynamic stochastic block model

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Consistent estimation of dynamic and multi-layer block models

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Modeling Temporal Activity Patterns in Dynamic Social Networks

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Stochastic Block Transition Models for Dynamic Networks

TL;DR: In this paper, a stochastic block transition model (SBTM) for dynamic networks is proposed, which is inspired by the well-known SBM for static networks and previous dynamic extensions of the SBM.
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Stochastic Block Transition Models for Dynamic Networks

TL;DR: In this article, a stochastic block transition model (SBTM) for dynamic networks is proposed, which is inspired by the well-known SBM for static networks and previous dynamic extensions of SBM.
References
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TL;DR: In this article, the authors introduce a class of variance allocation models for pairwise measurements, called mixed membership stochastic blockmodels, which combine global parameters that instantiate dense patches of connectivity (blockmodel) with local parameters (mixed membership), and develop a general variational inference algorithm for fast approximate posterior inference.
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Mixed membership stochastic blockmodels

TL;DR: The mixed membership stochastic block model as discussed by the authors extends block models for relational data to ones which capture mixed membership latent relational structure, thus providing an object-specific low-dimensional representation.
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Factorial Hidden Markov Models

TL;DR: A generalization of HMMs in which this state is factored into multiple state variables and is therefore represented in a distributed manner, and a structured approximation in which the the state variables are decoupled, yielding a tractable algorithm for learning the parameters of the model.
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