arXiv Machine Learning

Dynamic Spectral Filtering for Temporal Graph Learning: Learning Evolving Propagation Operators

arXiv:2607. 27891v1 Announce Type: cross Abstract: Temporal graph learning is commonly organized around the evolution of node states or the encoding of interaction histories.

arXiv Machine Learning
Sep 23

CacheDyG: Decoupling Temporal Propagation for Efficient Dynamic Graph Learning

CacheDyG introduces a cache‑refine framework that decouples temporal propagation from parameter updates in dynamic graph neural networks. By storing graph‑aware node‑time representations in non‑trainable buffers and updating only a lightweight refiner, residual gate, and link predictor during training, it reduces repeated recomputation of historical structures. Experiments on five benchmarks show that CacheDyG uses fewer trainable parameters, runs faster, and achieves competitive or better predictive performance compared to existing baselines.

By PinHeng Zong, Ye Yuan
arXiv Machine Learning
Jul 17

What Do Temporal Graph Learning Models Learn?

arXiv:2510. 09416v4 Announce Type: replace Abstract: Learning on temporal graphs has become a central topic in graph representation learning, with numerous benchmarks indicating the strong performance of state-of-the-art models.

By Abigail J. Hayes, Tobias Schumacher, Markus Strohmaier
Hugging Face Trending Papers
Aug 7

When GNNs Fail: Quantifying and Overcoming Temporal Correlation Volatility in Time Series

Modeling multivariate time series by representing them as graphs, where individual series act as nodes and pairwise temporal corre- lations serve as edges, has gained significant traction. Recent advances in Graph Neural Networks (GNNs) have demonstrated strong perfor- mance by assuming a static graph topology and aggregating information from neighboring series.

arXiv Machine Learning
Oct 16

ChronoSheaf: Joint Spatio-Temporal Spectral Filtering on Cellular Sheaves

ChronoSheaf introduces a joint spatio-temporal spectral filtering framework for cellular sheaves, extending sheaf neural networks beyond instantaneous spatial operators. It defines a spectral sheaf Laplacian that simultaneously governs signal propagation across both graph structure and time, and employs a Dual Spectral Filter to broaden receptive fields without enlarging the sheaf. The model incorporates Transitional Restriction Maps to allow asymmetric temporal influence and demonstrates superior performance on various spatio-temporal forecasting benchmarks.

By Abeer Mostafa, Zahra Ahmadi