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Dynamic Neural Surfaces for Elastic 4D Shape Representation and Analysis

CVPR 2025 · 3D vision › Face and shape · approach: Neural implicit surface reconstruction · 2 citations (OpenAlex)

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Proposes Dynamic Spherical Neural Surfaces (D-SNS), an MLP-based continuous spatiotemporal representation of genus-0 4D surfaces that enables registration, geodesics, and Karcher mean computation without discretization.

Problem

Statistical analysis of genus-0 4D surfaces (deforming 3D surfaces over time) requires spatiotemporal registration, which is usually done on discretized meshes and yields resolution-dependent, suboptimal results.

Approach

Treat 4D surfaces as continuous functions from a sphere and time to 3D, parameterized by an MLP (D-SNS), and perform elastic registration via SRNF (spatial) and SRVF (temporal) L2 formulations directly on the neural representation.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use D-SNS spatiotemporal registration instead of 4D Atlas4D surface registration · CAPEgeodesic distance: 0.5358 -> 0.4597Helped
Use D-SNS spatiotemporal registration instead of 4D Atlas4D surface registration · DFAUSTgeodesic distance: 0.8891 -> 0.7944Helped
Use D-SNS spatiotemporal registration instead of 4D Atlas4D surface registration · COMAgeodesic distance: 0.0478 -> 0.0456Helped
Use D-SNS spatiotemporal registration instead of 4D Atlas4D surface registration · VOCAgeodesic distance: 0.1768 -> 0.1171Helped

Limitations

Experimental setup

Datasets: MPI DFAUST VOCA COMA CAPE

Benchmarks: DFAUST CAPE COMA VOCA

Metrics: mean pointwise L2 representation error temporal registration error vs inverse warp geodesic distance after registration

Baselines: 4D Atlas

Builds on: Neural Surface Maps Spherical Neural Surfaces 4D Atlas SRNF elastic shape analysis SRVF curve registration

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