Memory performance is a bottleneck in graph analytics acceleration. Existing Machine Learning (ML) prefetchers struggle with phase transitions and irregular memory accesses in graph processing. We propose MPGraph, an ML-based Prefetcher for Graph analytics using domain specific models. MPGraph introduces three novel optimizations: soft detection for phase transitions, phase-specific multi-modality models for access delta and page predictions, and chain spatio-temporal prefetching (CSTP) for prefetch control. Our transition detector achieves 34.17-82.15% higher precision compared with Kolmogorov-Smirnov Windowing and decision tree. Our predictors achieve 6.80-16.02% higher F1-score for delta and 11.68-15.41% higher accuracy-at-10 for page prediction compared with LSTM and vanilla attention models. Using CSTP, MPGraph achieves 12.52-21.23% IPC improvement, outperforming state-of-the-art non-ML prefetcher BO by 7.58-12.03% and ML-based prefetchers Voyager and TransFetch by 3.27-4.58%. For practical implementation, we demonstrate MPGraph using compressed models with reduced latency shows significantly superior accuracy and coverage compared with BO, leading to 3.58% higher IPC improvement.

Gaussian graphical models are essential unsupervised learning techniques to estimate conditional dependence relationships between sets of nodes. While graphical model selection is a well-studied problem with many popular techniques, there are typically three key practical challenges: i) many existing methods become computationally intractable in huge-data settings with tens of thousands of nodes; ii) the need for separate data-driven tuning hyperparameter selection procedures considerably adds to the computational burden; iii) the statistical accuracy of selected edges often deteriorates as the dimension and/or the complexity of the underlying graph structures increase. We tackle these problems by proposing the Minipatch Graph (MPGraph) estimator. Our approach builds upon insights from the latent variable graphical model problem and utilizes ensembles of thresholded graph estimators fit to tiny, random subsets of both the observations and the nodes, termed minipatches. As estimates are fit on small problems, our approach is computationally fast with integrated stability-based hyperparameter tuning. Additionally, we prove that under certain conditions our MPGraph algorithm achieves finite-sample graph selection consistency. We compare our approach to state-of-the-art computational approaches to Gaussian graphical model selection including the BigQUIC algorithm, and empirically demonstrate that our approach is not only more accurate but also extensively faster for huge graph selection problems.