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Controlling complex networks with complex nodes
Real-world networks often consist of millions of heterogenous elements that interact at
multiple timescales and length scales. The fields of statistical physics and control theory both …
multiple timescales and length scales. The fields of statistical physics and control theory both …
Community detection and stochastic block models: recent developments
E Abbe - Journal of Machine Learning Research, 2018 - jmlr.org
The stochastic block model (SBM) is a random graph model with planted clusters. It is widely
employed as a canonical model to study clustering and community detection, and provides …
employed as a canonical model to study clustering and community detection, and provides …
G-mixup: Graph data augmentation for graph classification
This work develops mixup for graph data. Mixup has shown superiority in improving the
generalization and robustness of neural networks by interpolating features and labels …
generalization and robustness of neural networks by interpolating features and labels …
Learning causally invariant representations for out-of-distribution generalization on graphs
Despite recent success in using the invariance principle for out-of-distribution (OOD)
generalization on Euclidean data (eg, images), studies on graph data are still limited …
generalization on Euclidean data (eg, images), studies on graph data are still limited …
word2vec, node2vec, graph2vec, x2vec: Towards a theory of vector embeddings of structured data
M Grohe - proceedings of the 39th ACM SIGMOD-SIGACT-SIGAI …, 2020 - dl.acm.org
Vector representations of graphs and relational structures, whether hand-crafted feature
vectors or learned representations, enable us to apply standard data analysis and machine …
vectors or learned representations, enable us to apply standard data analysis and machine …
[BOEK][B] Survey of planar and outerplanar graphs in fuzzy and neutrosophic graphs
T Fujita, F Smarandache - 2025 - books.google.com
As many readers may know, graph theory is a fundamental branch of mathematics that
explores networks made up of nodes and edges, focusing on their paths, structures, and …
explores networks made up of nodes and edges, focusing on their paths, structures, and …
Size-invariant graph representations for graph classification extrapolations
In general, graph representation learning methods assume that the train and test data come
from the same distribution. In this work we consider an underexplored area of an otherwise …
from the same distribution. In this work we consider an underexplored area of an otherwise …
Why are big data matrices approximately low rank?
Matrices of (approximate) low rank are pervasive in data science, appearing in movie
preferences, text documents, survey data, medical records, and genomics. While there is a …
preferences, text documents, survey data, medical records, and genomics. While there is a …
Graphon neural networks and the transferability of graph neural networks
Graph neural networks (GNNs) rely on graph convolutions to extract local features from
network data. These graph convolutions combine information from adjacent nodes using …
network data. These graph convolutions combine information from adjacent nodes using …
Fine-grained expressivity of graph neural networks
Numerous recent works have analyzed the expressive power of message-passing graph
neural networks (MPNNs), primarily utilizing combinatorial techniques such as the $1 …
neural networks (MPNNs), primarily utilizing combinatorial techniques such as the $1 …