Javascript must be enabled to continue!
Clustering on Attributed Graphs: From Single-view to Multi-view
View through CrossRef
Attributed graphs with both topological information and node information have prevalent applications in the real world, including recommendation systems, biological networks, community analysis, and so on. Recently, with rapid development of information gathering and extraction technology, the sources of data become more extensive and multi-view data attracts growing attention. Consequently, attributed graphs can be divided into two categories: single-view attributed graphs and multi-view attributed graphs. Compared with single-view attributed graphs, multi-view attributed graphs can provide more complementary information but also pose challenges to fusing information of multi-views. Moreover, attributed graph clustering aims to reveal the inherent community structure of the graph, which is widely applied in fraud detection, crime recognition, and recommendation systems. Recently, numerous methods based on various ideas and techniques have appeared to cluster attributed graphs, thus there is an urgent need to summarize related methods. To this end, we make a timely and comprehensive review of recent methods. Furthermore, we provide a novel standard according to fusion results to classify related methods into three categories: fusion on adjacency matrix methods, fusion on embedding methods, and model-based methods. Moreover, to conduct a comprehensive evaluation of existing methods, this article evaluates these advanced methods with sufficient experimental results and theoretical analysis. Finally, we analyze the challenges and open opportunities to promote the future development of this field.
Association for Computing Machinery (ACM)
Title: Clustering on Attributed Graphs: From Single-view to Multi-view
Description:
Attributed graphs with both topological information and node information have prevalent applications in the real world, including recommendation systems, biological networks, community analysis, and so on.
Recently, with rapid development of information gathering and extraction technology, the sources of data become more extensive and multi-view data attracts growing attention.
Consequently, attributed graphs can be divided into two categories: single-view attributed graphs and multi-view attributed graphs.
Compared with single-view attributed graphs, multi-view attributed graphs can provide more complementary information but also pose challenges to fusing information of multi-views.
Moreover, attributed graph clustering aims to reveal the inherent community structure of the graph, which is widely applied in fraud detection, crime recognition, and recommendation systems.
Recently, numerous methods based on various ideas and techniques have appeared to cluster attributed graphs, thus there is an urgent need to summarize related methods.
To this end, we make a timely and comprehensive review of recent methods.
Furthermore, we provide a novel standard according to fusion results to classify related methods into three categories: fusion on adjacency matrix methods, fusion on embedding methods, and model-based methods.
Moreover, to conduct a comprehensive evaluation of existing methods, this article evaluates these advanced methods with sufficient experimental results and theoretical analysis.
Finally, we analyze the challenges and open opportunities to promote the future development of this field.
Related Results
Independent Set in Neutrosophic Graphs
Independent Set in Neutrosophic Graphs
New setting is introduced to study neutrosophic independent number and independent neutrosophic-number arising neighborhood of different vertices. Neighbor is a key term to have th...
Failed Independent Number in Neutrosophic Graphs
Failed Independent Number in Neutrosophic Graphs
New setting is introduced to study neutrosophic failed-independent number and failed independent neutrosophic-number arising neighborhood of different vertices. Neighbor is a key t...
Computing a Minimum Subset Feedback Vertex Set on Chordal Graphs Parameterized by Leafage
Computing a Minimum Subset Feedback Vertex Set on Chordal Graphs Parameterized by Leafage
Abstract
Chordal graphs are characterized as the intersection graphs of subtrees in a tree and such a representation is known as the tree model. Restricting the characteriz...
The Kernel Rough K-Means Algorithm
The Kernel Rough K-Means Algorithm
Background:
Clustering is one of the most important data mining methods. The k-means
(c-means ) and its derivative methods are the hotspot in the field of clustering research in re...
Data Analytics on Graphs Part I: Graphs and Spectra on Graphs
Data Analytics on Graphs Part I: Graphs and Spectra on Graphs
The area of Data Analytics on graphs promises a paradigm shift, as we approach information processing of new classes of data which are typically acquired on irregular but structure...
Image clustering using exponential discriminant analysis
Image clustering using exponential discriminant analysis
Local learning based image clustering models are usually employed to deal with images sampled from the non‐linear manifold. Recently, linear discriminant analysis (LDA) based vario...
Optimizing machine learning techniques for genomics clustering
Optimizing machine learning techniques for genomics clustering
Optimisation des techniques d’apprentissage automatique pour le clustering génomique
Dans le domaine de la bioinformatique, le clustering est une technique efficace...
On the reciprocal distance spectrum of edge corona of graphs
On the reciprocal distance spectrum of edge corona of graphs
The reciprocal distance spectrum (Harary spectrum) of a connected graph [Formula: see text] is the multiset of eigenvalues of its reciprocal distance matrix (Harary matrix) [Formul...

