DCHO: A Decomposition-Composition Framework for Predicting Higher-Order Brain Connectivity to Enhance Diverse Downstream Applications
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Abstract (arXiv)
Higher-order brain connectivity (HOBC), which captures interactions among three or more brain regions, provides richer organizational information than traditional pairwise functional connectivity (FC). Recent studies have begun to infer latent HOBC from noninvasive imaging data, but they mainly focus on static analyses, limiting their applicability in dynamic prediction tasks. To address this gap, we propose DCHO, a unified approach for modeling and forecasting the temporal evolution of HOBC based on a Decomposition-Composition framework, which is applicable to both non-predictive tasks (state classification) and predictive tasks (brain dynamics forecasting). DCHO adopts a decomposition-composition strategy that reformulates the prediction task into two manageable subproblems: HOBC inference and latent trajectory prediction. In the inference stage, we propose a dual-view encoder to extract multiscale topological features and a latent combinatorial learner to capture high-level HOBC information. In the forecasting stage, we introduce a latent-space prediction loss to enhance the modeling of temporal trajectories. Extensive experiments on multiple neuroimaging datasets demonstrate that DCHO achieves superior performance in both non-predictive tasks (state classification) and predictive tasks (brain dynamics forecasting), significantly outperforming existing methods.
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References · 12
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- 2018How Powerful are Graph Neural Networks?cited by 4,393
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- 2020Networks beyond pairwise interactions: structure and dynamicscited by 130
- 2021What are higher-order networks?cited by 66
- 2021The physics of higher-order interactions in complex systemscited by 63
- 2020Evolutionary dynamics of higher-order interactions in social networkscited by 26
- 2022STNDT: Modeling Neural Population Activity with a Spatiotemporal Transformercited by 23
- 2022Unveiling the higher-order organization of multivariate time seriescited by 17
- 2022Higher-order interactions shape collective dynamics differently in hypergraphs and simplicial complexescited by 12
- 2023Low Tensor Rank Learning of Neural Dynamicscited by 12
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