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Node and edge nonlinear eigenvector centrality for hypergraphs
Network scientists have shown that there is great value in studying pairwise interactions
between components in a system. From a linear algebra point of view, this involves defining …
between components in a system. From a linear algebra point of view, this involves defining …
Three hypergraph eigenvector centralities
AR Benson - SIAM Journal on Mathematics of Data Science, 2019 - SIAM
Eigenvector centrality is a standard network analysis tool for determining the importance of
(or ranking of) entities in a connected system that is represented by a graph. However, many …
(or ranking of) entities in a connected system that is represented by a graph. However, many …
Node and layer eigenvector centralities for multiplex networks
Eigenvector-based centrality measures are among the most popular centrality measures in
network science. The underlying idea is intuitive and the mathematical description is …
network science. The underlying idea is intuitive and the mathematical description is …
A nonlinear spectral core–periphery detection method for multiplex networks
K Bergermann, M Stoll… - Proceedings of the …, 2024 - royalsocietypublishing.org
Core–periphery detection aims to separate the nodes of a complex network into two subsets:
a core that is densely connected to the entire network and a periphery that is densely …
a core that is densely connected to the entire network and a periphery that is densely …
Nonlinear higher-order label spreading
Label spreading is a general technique for semi-supervised learning with point cloud or
network data, which can be interpreted as a diffusion of labels on a graph. While there are …
network data, which can be interpreted as a diffusion of labels on a graph. While there are …
A nonlinear spectral method for core--periphery detection in networks
We derive and analyze a new iterative algorithm for detecting network core--periphery
structure. Using techniques from nonlinear Perron--Frobenius theory, we prove global …
structure. Using techniques from nonlinear Perron--Frobenius theory, we prove global …
Nonlinear Perron--Frobenius Theorems for Nonnegative Tensors
We present a unifying Perron--Frobenius theory for nonlinear spectral problems defined in
terms of nonnegative tensors. By using the concept of tensor shape partition, our results …
terms of nonnegative tensors. By using the concept of tensor shape partition, our results …
Eigenvector-based centralities for multilayer temporal networks under the framework of tensor computation
L Lv, K Zhang, T Zhang, X Li, Q Sun, L Zhang… - Expert Systems with …, 2021 - Elsevier
In recent years, many centralities have been developed to identify the key nodes in
multilayer and temporal networks. Among these centrality measures, eigenvector-based …
multilayer and temporal networks. Among these centrality measures, eigenvector-based …
A unifying Perron--Frobenius theorem for nonnegative tensors via multihomogeneous maps
We introduce the concept of shape partition of a tensor and formulate a general tensor
eigenvalue problem that includes all previously studied eigenvalue problems as special …
eigenvalue problem that includes all previously studied eigenvalue problems as special …
Core-periphery detection in multilayer networks
Multilayer networks provide a powerful framework for modeling complex systems that
capture different types of interactions between the same set of entities across multiple layers …
capture different types of interactions between the same set of entities across multiple layers …