Advances in Graph Clustering and Representation Learning

The field of graph clustering and representation learning is rapidly evolving, with a focus on developing innovative methods to capture complex structures and relationships in graph data. Recent research has explored the use of generative models, contrastive learning, and multi-scale approaches to improve the accuracy and robustness of graph clustering algorithms. Additionally, there is a growing interest in developing efficient and scalable methods for graph representation learning, including techniques such as graph distillation and self-supervised learning. Notable papers in this area include the Clustering-oriented Generative Imputation with reliable Refinement (CGIR) model, which introduces a novel approach to attribute-missing graph clustering, and the Multi-Scale Weight-Based Pairwise Coarsening and Contrastive Learning (MPCCL) model, which effectively bridges critical gaps in existing methods for attributed graph clustering. The GCL-GCN model is also noteworthy, as it introduces an innovative Graphormer module that combines centrality encoding and spatial relationships to enhance the quality of node representations. Furthermore, the MH-GIN model proposes a multi-scale heterogeneous graph-based imputation network for AIS data, which achieves significant improvements in imputation accuracy. Overall, these advances have the potential to drive significant progress in a wide range of applications, from network analysis to recommender systems.

Sources

Clustering-Oriented Generative Attribute Graph Imputation

GCL-GCN: Graphormer and Contrastive Learning Enhanced Attributed Graph Clustering Network

Parallel Hierarchical Agglomerative Clustering in Low Dimensions

MH-GIN: Multi-scale Heterogeneous Graph-based Imputation Network for AIS Data (Extended Version)

Attributed Graph Clustering with Multi-Scale Weight-Based Pairwise Coarsening and Contrastive Learning

MVIAnalyzer: A Holistic Approach to Analyze Missing Value Imputation

Semantic Numeration Systems as Dynamical Systems

Boost Self-Supervised Dataset Distillation via Parameterization, Predefined Augmentation, and Approximation

Cross-Architecture Distillation Made Simple with Redundancy Suppression

Properties of Algorithmic Information Distance

MINR: Implicit Neural Representations with Masked Image Modelling

The Squishy Grid Problem

Nyldon Factorization of Thue-Morse Words and Fibonacci Words

Built with on top of