Geometric-to-Semantic Spherical Transfer Learning for Cortical Sulci Labeling

📅 2026-09-11
📈 Citations: 0
Influential: 0
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🤖 AI Summary
为解决大脑皮层沟回标注数据稀缺导致的过拟合问题,提出几何到语义球面迁移学习框架,利用大量无标签数据预训练模型并结合解剖线信息。
📝 Abstract
Deep learning on cortical surfaces faces a dilemma: capturing the complex topology of over 60 nomenclature-dependent sulci per hemisphere requires high-capacity models, yet the extreme scarcity of expert annotations ($N=62$ subjects) inevitably causes overfitting. Standard supervised approaches fail to generalize in this data-scarce regime, particularly for variable and small sulci where topological ambiguity is high. To overcome this limitation, we introduce a Geometric-to-Semantic Spherical Transfer Learning framework. First, we leverage massive unlabeled data (UK Biobank, $\approx$30,000 subjects) to pre-train a spherical encoder using a locally-optimized strategy. By relying solely on continuous surface features (curvature and depth), the relevance of this pre-training is confirmed by the model's ability to detect localized and rare topological traits, such as sulcal interruptions. The downstream labeling task, however, introduces extracted sulcal fundi (lines) as an explicit semantic input. To bridge this dimensional domain gap (from purely geometric to semantic) without causing catastrophic forgetting, these anatomical lines are integrated into the pre-trained backbone via a soft-initialized Topological Prior Injector. Our experiments demonstrate that this approach outperforms fully supervised baselines trained from scratch, achieving a mean Dice of 0.77. Crucially, a local analysis reveals that the self-supervised geometric priors yield the largest performance gains on variable and tertiary sulci (up to 14.8%), confirming that learning the cortex shape is highly beneficial for identifying its rarest parts.
Problem

Research questions and friction points this paper is trying to address.

cortical surfaces
sulci labeling
data scarcity
topological ambiguity
overfitting
Innovation

Methods, ideas, or system contributions that make the work stand out.

Geometric-to-Semantic Spherical Transfer Learning
Topological Prior Injector
self-supervised geometric priors
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