Efficient Link Prediction in Continuous-Time Dynamic Networks using Optimal Transmission and Metropolis Hastings Sampling
Ruizhi Zhang, Wei Wei, Qiming Yang, Zhenyu Shi, Xiangnan Feng, Zhiming, Zheng

TL;DR
This paper introduces a novel framework for link prediction in continuous-time dynamic networks that combines optimal transmission theory with Metropolis Hastings sampling to reduce information loss and better capture complex structural relationships.
Contribution
The paper proposes a new method integrating optimal transmission and Metropolis Hastings sampling for improved link prediction in continuous-time dynamic networks, addressing limitations of previous approaches.
Findings
Outperforms existing methods on multiple datasets
Effectively captures higher-order structural relationships
Reduces information loss in node information propagation
Abstract
Efficient link prediction in continuous-time dynamic networks is a challenging problem that has attracted much research attention in recent years. A widely used approach to dynamic network link prediction is to extract the local structure of the target link through temporal random walk on the network and learn node features using a coding model. However, this approach often assumes that candidate temporal neighbors follow some certain types of distributions, which may be inappropriate for real-world networks, thereby incurring information loss. To address this limitation, we propose a framework in continuous-time dynamic networks based on Optimal Transmission (OT) and Metropolis Hastings (MH) sampling (COM). Specifically, we use optimal transmission theory to calculate the Wasserstein distance between the current node and the time-valid candidate neighbors to minimize information loss…
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Taxonomy
TopicsFunctional Brain Connectivity Studies · Complex Network Analysis Techniques · Advanced Neuroimaging Techniques and Applications
