The deephypergraph from beating-1224

We are rushing the documentation and tutorials, which will be updated twice a day!
The v0.9.2 will be released soon, which will include many structure visualizations!
我们正在加快文档和教程的更新，每天会在午饭和晚饭期间进行两次更新！
我们很快将发布v0.9.2版本，其中包含了各种关联结构的可视化！

News

2022-08-25 -> DHG's first version v0.9.1 is now available!
2022-08-25 -> DHG的第一个版本 v0.9.1 正式发布！

DHG (DeepHypergraph) is a deep learning library built upon PyTorch for learning with both Graph Neural Networks and Hypergraph Neural Networks. It is a general framework that supports both low-order and high-order message passing like from vertex to vertex, from vertex in one domain to vertex in another domain, from vertex to hyperedge, from hyperedge to vertex, from vertex set to vertex set.

It supports a wide variety of structures like low-order structures (simple graph, directed graph, bipartite graph, etc.), high-order structures (simple hypergraph, etc.). Various spectral-based operations (like Laplacian-based smoothing) and spatial-based operations (like message psssing from domain to domain) are integrated inside different structures. It provides multiple common metrics for performance evaluation on different tasks. Many state-of-the-art models are implemented and can be easily used for research. We also provide various visualization tools for both low-order structures and high-order structures.

In addition, DHG's dhg.experiments module (that implements Auto-ML upon Optuna) can help you automatically tune the hyper-parameters of your models in training and easily outperforms the state-of-the-art models.

Hightlights
Installation
Quick Start
Examples
Datasets
Metrics
Implemented Models

Highlights

Support High-Order Message Passing on Structure: DHG supports pair-wise message passing on the graph structure and beyond-pair-wise message passing on the hypergraph structure.
Shared Ecosystem with Pytorch Framework: DHG is built upon Pytorch, and any Pytorch-based models can be integrated into DHG. If you are familiar with Pytorch, you can easily use DHG.
Powerful API for Designing GNNs and HGNNs: DHG provides various Laplacian matrices and message passing functions to help build your spectral/spatial-based models, respectively.
Visualization of Graphs and Hypergraphs DHG provides a powerful visualization tool for graphs and hypergraphs. You can easily visualize the structure of your graphs and hypergraphs.
Bridge the Gap between Graphs and Hypergraphs: DHG provides functions to build hypergraphs from graphs and build graphs from hypergraphs. Maybe promoting the graphs to hypergraphs can exploit those potential high-order connections and improve the performance of your model.
Attach Spectral/Spatial-Based Operations to Structure: In DHG, those Laplacian matrices and message passing functions are attached to the graph/hypergraph structure. As soon as you build a structure with DHG, those functions will be ready to be used in the process of building your model.
Comprehensive, Flexible, and Convenience: DHG provides random graph/hypergraph generators, various state-of-the-art graph/hypergraph convolutional layers and models, various public graph/hypergraph datasets, and various evaluation metrics.
Support Tuning Structure and Model with Auto-ML: The Optuna library endows DHG with the Auto-ML ability. DHG supports automatically searching the optimal configurations for the construction of graph/hypergraph structure and the optimal hyper-parameters for your model and training.

Installation

DHG is available for Python 3.8 and Pytorch 1.11.0 and above.

Install with pip

pip install dhg

Quick Start

Learning on Low-Order Structures

On simple graph structures, you can smooth a given vertex features with GCN's Laplacian matrix by:

import torch
import dhg
g = dhg.random.graph_Gnm(5, 8)
X = torch.rand(5, 2)
X_ = g.smoothing_with_GCN(X)

On simple graph structures, you can pass messages from vertex to vertex with mean aggregation by:

import torch
import dhg
g = dhg.random.graph_Gnm(5, 8)
X = torch.rand(5, 2)
X_ = g.v2v(X, aggr="mean")

On directed graph structures, you can pass messages from vertex to vertex with mean aggregation by:

import torch
import dhg
g = dhg.random.digraph_Gnm(5, 8)
X = torch.rand(5, 2)
X_ = g.v2v(X, aggr="mean")

On bipartite graph structures, you can smoothing vertex features with GCN's Laplacian matrix by:

import torch
import dhg
g = dhg.random.bigraph_Gnm(3, 5, 8)
X_u, X_v = torch.rand(3, 2), torch.rand(5, 2)
X = torch.cat([X_u, X_v], dim=0)
X_ = g.smoothing_with_GCN(X, aggr="mean")

On bipartite graph structures, you can pass messages from vertex in U set to vertex in V set by mean aggregation by:

import torch
import dhg
g = dhg.random.bigraph_Gnm(3, 5, 8)
X_u, X_v = torch.rand(3, 2), torch.rand(5, 2)
X_u_ = g.v2u(X_v, aggr="mean")
X_v_ = g.u2v(X_u, aggr="mean")

Learning on High-Order Structures

On simple hypergraph structures, you can smooth a given vertex features with HGNN's Laplacian matrix by:

import torch
import dhg
hg = dhg.random.hypergraph_Gnm(5, 4)
X = torch.rand(5, 2)
X_ = hg.smoothing_with_HGNN(X)

On simple hypergraph structures, you can pass messages from vertex to hyperedge with mean aggregation by:

import torch
import dhg
hg = dhg.random.hypergraph_Gnm(5, 4)
X = torch.rand(5, 2)
Y_ = hg.v2e(X, aggr="mean")

Then, you can pass messages from hyperedge to vertex with mean aggregation by:

X_ = hg.e2v(Y_, aggr="mean")

Or, you can pass messages from vertex set to vertex set with mean aggregation by:

X_ = hg.v2v(X, aggr="mean")

Examples

Building the Convolution Layer of GCN

class GCNConv(nn.Module):
    def __init__(self,):
        super().__init__()
        ...
        self.reset_parameters()

    def forward(self, X: torch.Tensor, g: dhg.Graph) -> torch.Tensor:
        # apply the trainable parameters ``theta`` to the input ``X``  
        X = self.theta(X)
        # smooth the input ``X`` with the GCN's Laplacian
        X = g.smoothing_with_GCN(X)
        X = F.relu(X)
        return X

Building the Convolution Layer of GAT

class GATConv(nn.Module):
    def __init__(self,):
        super().__init__()
        ...
        self.reset_parameters()

    def forward(self, X: torch.Tensor, g: dhg.Graph) -> torch.Tensor:
        # apply the trainable parameters ``theta`` to the input ``X``
        X = self.theta(X)
        # compute attention weights for each edge
        x_for_src = self.atten_src(X)
        x_for_dst = self.atten_dst(X)
        e_atten_score = x_for_src[g.e_src] + x_for_dst[g.e_dst]
        e_atten_score = F.leaky_relu(e_atten_score).squeeze()
        # apply ``e_atten_score`` to each edge in the graph ``g``, aggragete neighbor messages
        #  with ``softmax_then_sum``, and perform vertex->vertex message passing in graph 
        #  with message passing function ``v2v()``
        X = g.v2v(X, aggr="softmax_then_sum", e_weight=e_atten_score)
        X = F.elu(X)
        return X

Building the Convolution Layer of HGNN

class HGNNConv(nn.Module):
    def __init__(self,):
        super().__init__()
        ...
        self.reset_parameters()

    def forward(self, X: torch.Tensor, hg: dhg.Hypergraph) -> torch.Tensor:
        # apply the trainable parameters ``theta`` to the input ``X``
        X = self.theta(X)
        # smooth the input ``X`` with the HGNN's Laplacian
        X = hg.smoothing_with_HGNN(X)
        X = F.relu(X)
        return X

Building the Convolution Layer of HGNN $^+$

class HGNNPConv(nn.Module):
    def __init__(self,):
        super().__init__()
        ...
        self.reset_parameters()

    def forward(self, X: torch.Tensor, hg: dhg.Hypergraph) -> torch.Tensor:
        # apply the trainable parameters ``theta`` to the input ``X``
        X = self.theta(X)
        # perform vertex->hyperedge->vertex message passing in hypergraph
        #  with message passing function ``v2v``, which is the combination
        #  of message passing function ``v2e()`` and ``e2v()``
        X = hg.v2v(X, aggr="mean")
        X = F.relu(X)
        return X

Datasets

Currently, we have added the following datasets:

Cora: A citation network dataset for vertex classification task.
PubMed: A citation network dataset for vertex classification task.
Citeseer: A citation network dataset for vertex classification task.
Cooking200: A cooking recipe dataset for vertex classification task.
MovieLens1M: A movie dataset for user-item recommendation task.
AmazonBook: An Amazon dataset for user-item recommendation task.
Yelp2018: A restaurant review dataset for user-item recommendation task.
Gowalla: A location's feedback dataset for user-item recommendation task.

Metrics

Classification Metrics

Accuracy: Calculates the accuracy of the predictions.
F1-Score: Calculates the F1-score of the predictions.
Confusion Matrix: Calculates the confusion matrix of the predictions.

Recommender Metrics

Precision@k: Calculates the precision@k of the predictions.
Recall@k: Calculates the recall@k of the predictions.
NDCG@k: Calculates the normalized discounted cumulative gain@k of the predictions.

Retrieval Metrics

Precision@k: Calculates the precision@k of the predictions.
Recall@k: Calculates the recall@k of the predictions.
mAP@k: Calculates the mAP@k of the predictions.
NDCG@k: Calculates the normalized Discounted Cumulative Gain@k of the predictions.
mRR@k: Calculates the mean Reciprocal Rank@k of the predictions.
PR-Curve: Calculates the precision-recall curve of the predictions.

Implemented Models

On Low-Order Structures

GCN model of Semi-Supervised Classification with Graph Convolutional Networks paper (ICLR 2017).
GraphSAGE model of Inductive Representation Learning on Large Graphs paper (NeurIPS 2017).
GAT model of Graph Attention Networks paper (ICLR 2018).
GIN model of How Powerful are Graph Neural Networks? paper (ICLR 2019).
NGCF model of Neural Graph Collaborative Filtering paper (SIGIR 2019).
LightGCN model of LightGCN: Lightweight Graph Convolutional Networks paper (SIGIR 2020).

On High-Order Structures

HGNN model of Hypergraph Neural Networks paper (AAAI 2019).
HGNN+ model of HGNN+: General Hypergraph Neural Networks paper (IEEE T-PAMI 2022).
HyperGCN model of HyperGCN: A New Method of Training Graph Convolutional Networks on Hypergraphs paper (NeurIPS 2019).
HNHN model of HNHN: Hypergraph Networks with Hyperedge Neurons paper (ICML 2020).
DHCF model of Dual Channel Hypergraph Collaborative Filtering paper (KDD 2020).

Citing

If you find DHG is useful in your research, please consider citing:

@article{gao2022hgnn,
  title={HGNN $\^{}+ $: General Hypergraph Neural Networks},
  author={Gao, Yue and Feng, Yifan and Ji, Shuyi and Ji, Rongrong},
  journal={IEEE Transactions on Pattern Analysis and Machine Intelligence},
  year={2022},
  publisher={IEEE}
}

@inproceedings{feng2019hypergraph,
  title={Hypergraph neural networks},
  author={Feng, Yifan and You, Haoxuan and Zhang, Zizhao and Ji, Rongrong and Gao, Yue},
  booktitle={Proceedings of the AAAI conference on artificial intelligence},
  volume={33},
  number={01},
  pages={3558--3565},
  year={2019}
}

The DHG Team

DHG is developed by DHG's core team including Yifan Feng, Xinwei Zhang, and Yue Gao (Adivsor). It is maintained by the iMoon-Lab, Tsinghua University. You can contact us at email.

License

DHG uses Apache License 2.0.

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