/PyGCL

PyGCL: Graph Contrastive Learning Library for PyTorch

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PyGCL: Graph Contrastive Learning for PyTorch

PyGCL is an open-source library for graph contrastive learning (GCL), which features modularized GCL components from published papers, standardized evaluation, and experiment management.


Prerequisites

PyGCL needs the following packages to be installed beforehand:

  • Python 3.8+
  • PyTorch 1.8+
  • PyTorch-Geometric 1.7
  • DGL 0.7+
  • Scikit-learn 0.24+
  • Numpy
  • tqdm
  • NetworkX

Getting Started

Package Overview

Our PyGCL implements four main components of graph contrastive learning algorithms:

  • Graph augmentation: transforms input graphs into congruent graph views.
  • Contrasting modes: specifies positive and negative pairs.
  • Contrastive objectives: computes the likelihood score for positive and negative pairs.
  • Negative mining strategies: improves the negative sample set by considering the relative similarity (the hardness) of negative sample.

We also implement utilities for training models, evaluating model performance, and managing experiments.

Building Your Own GCL Algorithms

Besides try the above examples for node and graph classification tasks, you can also build your own graph contrastive learning algorithms straightforwardly.

Graph Augmentation

In GCL.augmentors, PyGCL provides the Augmentor base class, which offers a universal interface for graph augmentation functions. Specifically, PyGCL implements the following augmentation functions:

Augmentation Class name
Edge Adding (EA) EdgeAdding
Edge Removing (ER) EdgeRemoving
Feature Masking (FM) FeatureMasking
Feature Dropout (FD) FeatureDropout
Personalized PageRank (PPR) PPRDiffusion
Markov Diffusion Kernel (MDK) MarkovDiffusion
Node Dropping (ND) NodeDropping
Subgraphs induced by Random Walks (RWS) RWSampling
Ego-net Sampling (ES) Identity

Call these augmentation functions by feeding with a graph of in a tuple form of node features, edge index, and edge features x, edge_index, edge_weightswill produce corresponding augmented graphs.

PyGCL also supports composing arbitrary number of augmentations together. To compose a list of augmentation instances augmentors, you only need to use the right shift operator >>:

aug = augmentors[0]
for a in augs[1:]:
    aug = aug >> a

You can also write your own augmentation functions by defining the augment function.

Contrasting Modes

PyGCL implements three contrasting modes: (a) local-local, (b) global-local, and (c) global-global modes. You can refer to the models folder for details. Note that the bootstrapping latent loss involves some special model design (asymmetric online/offline encoders and momentum weight updates) and thus we implement contrasting modes involving this contrastive objective in a separate BGRL model.

Contrastive Objectives

In GCL.losses, PyGCL implements the following contrastive objectives:

Contrastive objectives Class name
InfoNCE loss InfoNCELoss
Jensen-Shannon Divergence (JSD) loss JSDLoss
Triplet Margin (TM) loss TripletLoss
Bootstrapping Latent (BL) loss BootstrapLoss
Barlow Twins (BT) loss BTLoss
VICReg loss VICRegLoss

All these objectives are for contrasting positive and negative pairs at the same scale (i.e. local-local and global-global modes). For global-local modes, we offer G2L variants except for Barlow Twins and VICReg losses. Moreover, for InfoNCE, JSD, and Triplet losses, we further provide G2LEN variants, primarily for node-level tasks, which involve explicit construction of negative samples. You can find their examples in the root folder.

Negative Mining Strategies

In GCL.losses, PyGCL further implements four negative mining strategies that are build upon the InfoNCE contrastive objective:

Hard negative mining strategies Class name
Hard negative mixing HardMixingLoss
Conditional negative sampling RingLoss
Debiased contrastive objective InfoNCELoss(debiased_nt_xent_loss)
Hardness-biased negative sampling InfoNCELoss(hardness_nt_xent_loss)

Examples

For a quick start, please check out the examples folder. We currently implemented the following methods:

  • DGI (P. Veličković et al., Deep Graph Infomax, ICLR, 2019) [Example1, Example2]
  • InfoGraph (F.-Y. Sun et al., InfoGraph: Unsupervised and Semi-supervised Graph-Level Representation Learning via Mutual Information Maximization, ICLR, 2020) [Example]
  • MVGRL (K. Hassani et al., Contrastive Multi-View Representation Learning on Graphs, ICML, 2020) [Example1, Example2]
  • GRACE (Y. Zhu et al., Deep Graph Contrastive Representation Learning, GRL+@ICML, 2020) [Example]
  • BGRL (S. Thakoor et al., Bootstrapped Representation Learning on Graphs, arXiv, 2021) [Example1, Example2]
  • G-BT (P. Bielak et al., Graph Barlow Twins: A Self-Supervised Representation Learning Framework for Graphs, arXiv, 2021) [Example]
  • GCC (J. Qiu et al., GCC: Graph Contrastive Coding for Graph Neural Network Pre-Training, KDD, 2020)
  • SupCon (P. Khosla et al., Supervised Contrastive Learning, NeurIPS, 2020)
  • HardMixing (Y. Kalantidis et al., Hard Negative Mixing for Contrastive Learning, NeurIPS, 2020)
  • DCL (C.-Y. Chuang et al., Debiased Contrastive Learning, NeurIPS, 2020)
  • HCL (J. Robinson et al., Contrastive Learning with Hard Negative Samples, ICLR, 2021)
  • Ring (M. Wu et al., Conditional Negative Sampling for Contrastive Learning of Visual Representations, ICLR, 2021)