TL;DR
This paper demonstrates that link persistence across layers in multiplex networks significantly influences their topology and can improve link prediction, beyond what hyperbolic coordinate correlations alone can explain.
Contribution
The authors show that link persistence is a key factor in multiplex networks and extend the Geometric Multiplex Model to incorporate this effect, enhancing its realism.
Findings
Link persistence explains high edge overlap in multiplexes.
Extending the model improves trans-layer link prediction.
Link persistence operates independently of hyperbolic distances.
Abstract
Recent progress towards unraveling the hidden geometric organization of real multiplexes revealed significant correlations across the hyperbolic node coordinates in different network layers, which facilitated applications like trans-layer link prediction and mutual navigation. But are geometric correlations alone sufficient to explain the topological relation between the layers of real systems? Here we provide the negative answer to this question. We show that connections in real systems tend to persist from one layer to another irrespectively of their hyperbolic distances. This suggests that in addition to purely geometric aspects the explicit link formation process in one layer impacts the topology of other layers. Based on this finding, we present a simple modification to the recently developed Geometric Multiplex Model to account for this effect, and show that the extended model can…
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