This paper builds on the connection between graph neural networks and
traditional dynamical systems. We propose continuous graph neural networks
(CGNN), which generalise existing graph neural networks
Current graph neural network (GNN) architectures naively average or sum node
embeddings into an aggregated graph representation -- potentially losing
structural or semantic information. We here introd
Graph Neural Networks (GNNs) have demonstrated superior performance in
learning node representations for various graph inference tasks. However,
learning over graph data can raise privacy concerns whe
Graph Neural Networks have gained huge interest in the past few years. These
powerful algorithms expanded deep learning models to non-Euclidean space and
were able to achieve state of art performance
In this review, we first introduce several classical paradigms~(such as graphconvolutional neural networks, graph attention networks, graph auto-encoder, graph adversarial methods, graph recurrent networks, graph reinforcement learning and spatial-temporal graph neural networks) of graph neural networks and discuss them in detail.
Then, several applications of graph neural networks in wireless networks such as power control, link scheduling, channel control, wireless traffic prediction, vehicular communication, point cloud, etc., are discussed in detail.
Graph Neural Networks (GNNs) are the first choice for learning algorithms on
graph data. GNNs promise to integrate (i) node features as well as (ii) edge
information in an end-to-end learning algorith
We introduce Quantum Graph Neural Networks (QGNN), a new class of quantum
neural network ansatze which are tailored to represent quantum processes which
have a graph structure, and are particularly su
We propose a graph learning framework, called implicit graph neuralnetworks (ignn), where predictions are based on the solution of a fixed-point equilibrium equation involving implicitly defined"state"vectors.
We use the perron-frobenius theory to derive sufficient conditions that ensure well-posedness of the framework and derive a tractable projected gradient descent method to train the framework.
Graph neural networks (GNNs) have become the standard toolkit for analyzing
and learning from data on graphs. As the field grows, it becomes critical to
identify key architectures and validate new ide
Recently, Graph Neural Networks (GNNs) have greatly advanced the task of
graph classification. Typically, we first build a unified GNN model with graphs
in a given training set and then use this unifi
While many existing graph neural networks (GNNs) have been proven to perform
$\ell_2$-based graph smoothing that enforces smoothness globally, in this work
we aim to further enhance the local smoothne
Graph neural networks (GNNs) are a powerful architecture for tackling graph
learning tasks, yet have been shown to be oblivious to eminent substructures,
such as cycles. We present TOGL, a novel layer
Over the recent years, Graph Neural Networks have become increasingly popular
in network analytic and beyond. With that, their architecture noticeable
diverges from the classical multi-layered hierarc
We consider reducing model parameters and moving beyond the Euclidean space to a hyper-complex space in graph neural networks (GNNs). To this end, we utilize the Quaternion space to learn quaternion n
Graph neural network (GNN)'s success in graph classification is closely
related to the Weisfeiler-Lehman (1-WL) algorithm. By iteratively aggregating
neighboring node features to a center node, both 1
The recent advancements in graph neural networks (GNNs) have led to
state-of-the-art performances in various applications, including
chemo-informatics, question-answering systems, and recommender syst
Deep learning has revolutionized many machine learning tasks in recent years,
ranging from image classification and video processing to speech recognition
and natural language understanding. The data
Prior works have developed generalization bounds for graph neural networks, which scale with graphstructures in terms of the maximum degree.
In this paper, we present generalization bounds that instead scale with the largest singular value of the graph neural network s feature diffusion matrix.