CVMEMay 16

Diffeomorphic Cortical Alignment via Direct Warping of Streamline Endpoints

arXiv:2605.1674230.4
Predicted impact top 85% in CV · last 90 daysOriginality Incremental advance
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For neuroimaging researchers, this method improves connectivity-based cortical alignment by directly using tract endpoints, reducing sensitivity to connectivity estimation resolution.

This paper introduces a diffeomorphic cortical surface registration method that aligns surfaces by directly warping streamline endpoints from diffusion MRI tractography, achieving higher connectivity overlap coefficients on major fiber bundles and better robustness across grid resolutions compared to ENCORE and MSMAll on HCP data.

Cortical surface registration is often driven by local geometric descriptors (e.g., sulcal depth and curvature). While this approach achieves geometric correspondence, it neglects the long-range wiring constraints imposed by white-matter anatomy. Diffusion MRI tractography offers these crucial constraints; however, prior connectivity-informed pipelines typically align precomputed connectivity matrices, making the optimization highly sensitive to connectivity estimation and its resolution. In this paper, we introduce a novel connectivity-based surface registration method that aligns cortical surfaces by operating directly on white-matter fiber-tract endpoints. We model tract endpoints as a point cloud on the product manifold $Ω\times Ω$, where $Ω$ represents the spherical domain of the inflated cortical hemispheres. Our alignment method iteratively (i) computes a small diffeomorphic warp for $Ω$ by minimizing connectivity mismatch, and (ii) updates the endpoints based on this warp. The method relies on a geometric framework that ensures output warps are diffeomorphisms and has a final goal that optimizes the matching of well-known fiber bundles. Experiments on Human Connectome Project (HCP) data demonstrate improved tract-level correspondence, achieving higher connectivity-level overlap coefficients on major fiber bundles and stronger robustness across grid resolutions for $Ω$ compared to state-of-the-art methods such as ENCORE and MSMAll.

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