Graph Learning
625 papers with code • 1 benchmarks • 10 datasets
Graph learning is a branch of machine learning that focuses on the analysis and interpretation of data represented in graph form. In this context, a graph is a collection of nodes (or vertices) and edges, where nodes represent entities and edges represent the relationships or interactions between these entities. This structure is particularly useful for modeling complex networks found in various domains such as social networks, biological networks, and communication networks.
Graph learning leverages the relationships and structures within the graph to learn and make predictions. It includes techniques like graph neural networks (GNNs), which extend the concept of neural networks to handle graph-structured data. These models are adept at capturing the dependencies and influence of connected nodes, leading to more accurate predictions in scenarios where relationships play a key role.
Key applications of graph learning include recommender systems, drug discovery, social network analysis, and fraud detection. By utilizing the inherent structure of graph data, graph learning algorithms can uncover deep insights and patterns that are not apparent with traditional machine learning approaches.
Benchmarks
These leaderboards are used to track progress in Graph Learning
| Trend | Dataset | Best Model | Paper | Code | Compare |
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Libraries
Use these libraries to find Graph Learning models and implementationsDatasets
BotNet
Mindboggle
MIMIC-SPARQL
GVLQA
OCB
ETHZ-Shape
AsEP
Most implemented papers
Graph Random Neural Network for Semi-Supervised Learning on Graphs
Grand20/grand
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We study the problem of semi-supervised learning on graphs, for which graph neural networks (GNNs) have been extensively explored.
Deep Graph Library: A Graph-Centric, Highly-Performant Package for Graph Neural Networks
Advancing research in the emerging field of deep graph learning requires new tools to support tensor computation over graphs.
OGB-LSC: A Large-Scale Challenge for Machine Learning on Graphs
Enabling effective and efficient machine learning (ML) over large-scale graph data (e. g., graphs with billions of edges) can have a great impact on both industrial and scientific applications.
Large Scale Learning on Non-Homophilous Graphs: New Benchmarks and Strong Simple Methods
cuai/non-homophily-large-scale
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NeurIPS 2021
Many widely used datasets for graph machine learning tasks have generally been homophilous, where nodes with similar labels connect to each other.
A Fair Comparison of Graph Neural Networks for Graph Classification
diningphil/gnn-comparison
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ICLR 2020
We believe that this work can contribute to the development of the graph learning field, by providing a much needed grounding for rigorous evaluations of graph classification models.
Understanding Negative Sampling in Graph Representation Learning
zyang-16/MCNS
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To the best of our knowledge, we are the first to derive the theory and quantify that the negative sampling distribution should be positively but sub-linearly correlated to their positive sampling distribution.
GCC: Graph Contrastive Coding for Graph Neural Network Pre-Training
THUDM/GCC
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Graph representation learning has emerged as a powerful technique for addressing real-world problems.
Topological Deep Learning: Going Beyond Graph Data
Topological deep learning is a rapidly growing field that pertains to the development of deep learning models for data supported on topological domains such as simplicial complexes, cell complexes, and hypergraphs, which generalize many domains encountered in scientific computations.
Neighborhood and Graph Constructions using Non-Negative Kernel Regression
STAC-USC/PyNNK_graph_construction
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Data-driven neighborhood definitions and graph constructions are often used in machine learning and signal processing applications.
Diffusion Improves Graph Learning
klicperajo/gdc
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NeurIPS 2019
In this work, we remove the restriction of using only the direct neighbors by introducing a powerful, yet spatially localized graph convolution: Graph diffusion convolution (GDC).
