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M. Halappanavar

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#machine learning Preprint Oct 2026

EDiS: Edge Disjoint Subgraph Sparsification Framework for Graph Neural Networks

Sparse GNN training reduces computation, but deciding which edges to keep can be costly. Reusing one sparse graph is cheap, but locks training to a fixed topology, while varying it across epochs can require repeated sampling or recomputation. We introduce EDiS (Edge-Disjoint Subgraph sparsification framework), which se...

S. Navuluru, Siddhartha Shankar Das, Franck Dernoncourt et al. · 0 citations
Open access 2026

Beyond Structure: A Causal Perspective on Network Influence

Identifying influential nodes in complex networks is a critical challenge across domains ranging from social media analytics to epidemiology and marketing. Traditional influence maximization algorithms often fall short because they rely primarily on the network structure, overlooking the intrinsic qualities of individu...

Priyanka Gautam, Sai Munikoti, M. Halappanavar et al. · 0 citations
#machine learning Preprint Sep 2026

Scaffold: Support Graph Theory Based Sparsification for Graph Neural Networks

Graph neural networks (GNNs) rely on message passing over graph edges, making their computational and memory costs strongly dependent on graph density. Graph sparsification offers a natural way to reduce these costs, but removing edges indiscriminately can distort important communication structure and degrade predictiv...

Siddhartha Shankar Das, S. Navuluru, S. M. Ferdous et al. · 0 citations
Book Open access Aug 2026

SGS-GNN: A Supervised Graph Sparsifier for Graph Neural Networks

SGS-GNN improves F1-scores by 4% relative to full training and up to 30% on heterophilic graphs and outperforms state-of-the-art methods by 4–7% at similar sparsity levels while reducing peak memory usage by up to 3.9×.

Siddhartha Shankar Das, Naheed Anjum Arafat, Muftiqur Rahman et al. · 1 citation
Preprint Aug 2026

Unifying Graph Neural Networks Through a Common Layer Equation

A common layer equation is introduced that represents covered architectures through seven components: an update domain, channel set, propagation bank, per-channel message maps, channel-fusion operator, ego/residual map, and update map, which exposes the empirical inverse problem of mapping measurable graph and task pro...

S. Navuluru, Siddhartha Shankar Das, B. Ni et al. · 0 citations
Book Open access Aug 2026

SGS-GNN: A Supervised Graph Sparsifier for Graph Neural Networks

SGS-GNN improves F1-scores by 4% relative to full training and up to 30% on heterophilic graphs and outperforms state-of-the-art methods by 4–7% at similar sparsity levels while reducing peak memory usage by up to 3.9×.

Siddhartha Shankar Das, Naheed Anjum Arafat, Muftiqur Rahman et al. · 0 citations

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