PRISM: Topology-Aware Cross-Modal Imputation for Modality-Deficient Federated Graph Learning

· Source: Machine Learning · Field: Technology & Digital — Artificial Intelligence & Machine Learning · Depth: Expert, quick

Summary

PRISM, a novel framework published on 2026-06-08, addresses client-level modality deficiency in Multimodal Federated Graph Learning (MM-FGL). This practical challenge arises when decentralized clients lack entire modalities, such as a visual-search client missing seller descriptions or a catalog client lacking product images. Unlike random missingness, this deficiency removes the local semantic basis for reconstruction, and imputation errors can be amplified through graph message passing. PRISM, which stands for Proactive Retrieval and Imputation via Structural Meta-prompting, tackles this by recovering missing-modality semantics from the broader federation and integrating them into local graph propagation under topology-aware control. Experiments across six multimodal graph datasets demonstrate that PRISM consistently improves performance for modality-deficient clients, achieving an average improvement of 4.48% over state-of-the-art baselines in both graph-centric and modality-centric tasks.

Key takeaway

For Machine Learning Engineers designing Multimodal Federated Graph Learning systems with client-level modality deficiencies, you should adopt a federated, topology-aware imputation strategy like PRISM. Relying solely on local observations for missing modalities is insufficient, as graph topology can amplify reconstruction errors. Implementing cross-modal semantic recovery from the federation, coupled with structural meta-prompting, will significantly improve your model's performance and robustness in real-world, heterogeneous data environments.

Key insights

PRISM recovers missing modality semantics from the federation, integrating them into local graph propagation with topology-aware control.

Principles

Method

PRISM proactively retrieves missing-modality semantics from the federation and integrates them into local graph propagation, guided by topology-aware control mechanisms.

In practice

Topics

Best for: Research Scientist, AI Scientist, Machine Learning Engineer

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Editorial summary, takeaway, and curation by AIssential. Original article published by Machine Learning.