Papers for

neuroimaging data teams

Papers whose findings have a practical use for this group, as judged from the abstract. Open a paper to read what it means in practice.

Controlling variability in MRI analysis pipelines with software principles

Controlling Variability in~Neuroimaging Analysis Pipelines with~Software Product Lines

Abstract: Magnetic resonance imaging (MRI) is an acquisition technique used for medical diagnosis. It is notably used for structural and functional MRI (or fMRI) image analysis. MRI data is known to be complex and noisy, so pipelines are created to extract and enhance relevant information in retrieved images. The NARPS study highlighted the significant variability that can emerge from different pipelines set up by independent teams while trying to answer the same research question about brain functioning. Having different implementations realizing the same task is a typical playground for software product lines (SPLs), which may be out of the sight of neuroimage practitioners. Thus, proposing an SPL out of these different pipelines falls back on a typical reverse-engineering problem with its usual difficulties. In this document, we advocate for the conceptual adoption of SPL principles as a promising direction to improve reproducibility and consistency in neuroimaging research.

Wed 21 OctSoftware Engineering
The gist
MRI scans are complex and can produce noisy data, so scientists use processing steps called pipelines to make sense of them. Different teams often create their own pipelines, which can result in big differences even when studying the same brain data. The authors suggest using software product line (SPL) methods, which help manage different software versions, to organize and standardize these pipelines. This approach could make brain imaging studies more reliable and easier to compare.
Open → 2610.29821v1

Multimodal hypergraph model improves brain connectivity mapping and speed

Structural-Functional Brain Connectivity Generation via Multimodal Hypergraph-based Flow Matching

Abstract: Structural connectivity (SC) and functional connectivity (FC) provide complementary information on interactions between brain regions and are widely used in neuroimaging studies of neuropsychiatric disorders. Generative modelling can alleviate the scarcity of large-scale paired SC-FC data, but existing approaches typically use pairwise graphs that capture only dyadic interactions and often generate SC and FC independently, limiting preservation of higher-order structure-function relationships. We propose a Multimodal Hypergraph Flow Matching (MHG-FM) framework for joint SC-FC connectivity generation and cross-modal translation. MHG-FM constructs modality-specific hypergraphs, learns higher-order representations with Hypergraph Neural Network (HGNN) encoders, and performs bidirectional cross-modal fusion using Dual Cross-Attention (DCA). A variational autoencoder maps the fused representations to a compact latent space, where conditional flow matching enables connectivity synthesis and multimodal translation via latent transport. Experiments on the Human Connectome Project Young Adult (HCP-YA) dataset show that MHG-FM outperforms several state-of-the-art baselines in reconstruction quality, topology preservation, distributional similarity, and SC-FC coupling, while achieving approximately 8x faster sampling than a matched diffusion backbone.

Fri 2 OctMachine Learning
The gist
Studying brain connections helps us understand how different parts of the brain work together. Structural and functional brain connectivity show different kinds of connections but are hard to get paired data for. The authors propose a new model that uses hypergraphs to capture complex relationships and generate both types of brain connections together, improving accuracy and speed. Their method works better and faster than previous models when tested on brain scan data from young adults.
Open → 2610.02722v1

Graph neural networks improve learning from covariance matrices in brain studies

Learning with Covariance Matrices: Principal Component Analysis Meets Learning with Graphs

Abstract: This feature article provides an overview of the theoretical foundations for coVariance neural networks (VNNs), i.e., graph neural networks (GNNs) operating on covariance matrices as graphs. Covariance matrices are ubiquitous across domains, and hence, the deployment of GNNs often leverages graphs of pairwise statistical dependencies. Existing theoretical contributions on GNNs consider abstract graph representations and cannot accommodate the data-driven nuances associated with covariance matrices. This tutorial brings into focus various novel theoretical insights via mathematical analyses of VNNs that have broad signal processing implications, including: (i) a conceptual equivalence between VNNs and principal component analysis (PCA)-based information processing; (ii) refined stability bounds on predictive outcomes in the presence of finite sample-induced covariance matrix perturbations; and (iii) refined characterization of transferability of VNNs across multiscale datasets. The theoretical insights discussed herein provide the underlying principles and justification towards adopting VNNs over workhorse PCA-based learning pipelines, in applications where covariance matrices are useful descriptors of data structure. We also convey how impact of these foundational advances permeates to \textit{principled} designs and applications of learning methods across broad domains where covariance matrices emerge. Notably, we elucidate the conceptual insights facilitated by VNNs to the specific task of characterizing brain age gap for neurodegenerative conditions using neuroimaging datasets, a timely problem in computational neuroscience. Broader impacts to other application domains are discussed as well.

Wed 9 SeptMachine Learning
The gist
Covariance matrices describe how different parts of data relate to each other, like how different brain regions work together. The authors explain a way to use graph neural networks (GNNs) that directly work on these covariance matrices, making the learning process smarter and more stable. They show that their approach connects closely to a classic method called principal component analysis (PCA), but with advantages in handling real data variations and transferring knowledge across different datasets. This method is especially useful for analyzing brain images to understand neurodegenerative diseases better.
Open → 2609.10490v1