Compressing regularized dynamics improves link prediction with the map equation in sparse networks
Maja Lindstr\"om, Christopher Bl\"ocker, Tommy L\"ofstedt, Martin, Rosvall

TL;DR
This paper introduces regularization techniques for the map equation to improve link prediction in sparse networks by addressing community detection issues caused by incomplete data, outperforming existing methods.
Contribution
It proposes a novel regularization approach for the map equation that enhances link prediction accuracy in sparse networks without requiring hyperparameter tuning.
Findings
Regularized map equation outperforms standard MapSim and embedding methods in sparse networks.
Global regularization provides the most reliable community detection and link prediction.
The method is faster and does not need hyperparameter tuning.
Abstract
Predicting future interactions or novel links in networks is an indispensable tool across diverse domains, including genetic research, online social networks, and recommendation systems. Among the numerous techniques developed for link prediction, those leveraging the networks' community structure have proven highly effective. For example, the recently proposed MapSim predicts links based on a similarity measure derived from the code structure of the map equation, a community-detection objective function that operates on network flows. However, the standard map equation assumes complete observations and typically identifies many small modules in networks where the nodes connect through only a few links. This aspect can degrade MapSim's performance on sparse networks. To overcome this limitation, we propose to incorporate a global regularization method based on a Bayesian estimate of the…
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Taxonomy
TopicsComplex Network Analysis Techniques · Opinion Dynamics and Social Influence · Functional Brain Connectivity Studies
