Entropy Neural Estimation for Graph Contrastive Learning
Yixuan Ma, Xiaolin Zhang, Peng Zhang, Kun Zhan

TL;DR
This paper introduces a neural entropy estimation method for graph contrastive learning, using subset sampling and a novel pair selection strategy to improve high-level node representations, achieving competitive results on benchmarks.
Contribution
It proposes a neural network-based entropy approximation for graphs and a new contrastive sampling strategy with cross-view similarity guidance.
Findings
Achieves competitive performance on seven graph benchmarks.
Introduces a subset sampling strategy for contrastive learning.
Enhances representation diversity with cross-view similarity-based pair selection.
Abstract
Contrastive learning on graphs aims at extracting distinguishable high-level representations of nodes. In this paper, we theoretically illustrate that the entropy of a dataset can be approximated by maximizing the lower bound of the mutual information across different views of a graph, \ie, entropy is estimated by a neural network. Based on this finding, we propose a simple yet effective subset sampling strategy to contrast pairwise representations between views of a dataset. In particular, we randomly sample nodes and edges from a given graph to build the input subset for a view. Two views are fed into a parameter-shared Siamese network to extract the high-dimensional embeddings and estimate the information entropy of the entire graph. For the learning process, we propose to optimize the network using two objectives, simultaneously. Concretely, the input of the contrastive loss…
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Taxonomy
TopicsAdvanced Graph Neural Networks · Domain Adaptation and Few-Shot Learning · Machine Learning and ELM
MethodsSiamese Network
