VesselTok: Tokenizing Vessel-like 3D Biomedical Graph Representations for Reconstruction and Generation

arXiv cs.CV / 3/20/2026

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Key Points

  • VesselTok introduces a token-based latent representation for vessel-like 3D graphs by encoding tubular geometry with centerline points and a pseudo radius to reduce computational complexity in dense networks.
  • The approach learns neural implicit representations conditioned on centerline points, enabling reconstruction and generation of realistic tubular structures.
  • The method demonstrates generalization to unseen anatomies (lung airways, lung vessels, brain vessels) and supports generative modeling of plausible graphs, with transfer to downstream tasks such as link prediction.
  • By framing spatial graphs parametrically, VesselTok aims to tackle the high-resolution, computational challenges of vascular and similar networks in clinical and biomedical research.

Abstract

Spatial graphs provide a lightweight and elegant representation of curvilinear anatomical structures such as blood vessels, lung airways, and neuronal networks. Accurately modeling these graphs is crucial in clinical and (bio-)medical research. However, the high spatial resolution of large networks drastically increases their complexity, resulting in significant computational challenges. In this work, we aim to tackle these challenges by proposing VesselTok, a framework that approaches spatially dense graphs from a parametric shape perspective to learn latent representations (tokens). VesselTok leverages centerline points with a pseudo radius to effectively encode tubular geometry. Specifically, we learn a novel latent representation conditioned on centerline points to encode neural implicit representations of vessel-like, tubular structures. We demonstrate VesselTok's performance across diverse anatomies, including lung airways, lung vessels, and brain vessels, highlighting its ability to robustly encode complex topologies. To prove the effectiveness of VesselTok's learnt latent representations, we show that they (i) generalize to unseen anatomies, (ii) support generative modeling of plausible anatomical graphs, and (iii) transfer effectively to downstream inverse problems, such as link prediction.