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This paper introduces TASER, a novel training-time regularisation framework that leverages data geometry via the Langevin Stein operator to improve model robustness against distribution shifts. By establishing weighted Sobolev interpretations and avoiding explicit tangent-space estimation, the method offers theoretical stability bounds and practical gains across diverse domains like spectroscopy and medical imaging. The work represents a significant advancement in understanding how geometric properties of data distributions can be directly integrated into neural network training objectives.
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TASER: Task-Aware Stein Regularisation for Geometry-Driven Smoothness

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arXiv:2605.30601v2 Announce Type: replace Abstract: Deep neural networks remain sensitive to distribution shifts, motivating regularisation informed by data geometry. We introduce TASER (Task-Aware Stein Regularisation), a compact training-time framework that couples model derivatives to density scores by penalising the Langevin Stein operator. We establish a weighted Sobolev interpretation and a hierarchy of stability bounds under progressively stronger distributional assumptions. Moreover we introduce TASERLight, which is based on a first-order Stein operator. TASER and TASERLight require neither explicit tangent-space estimation nor an inner perturbation search. Controlled synthetic examples illustrate their effects on extrapolation and directional sensitivity. Experiments on spectroscopy, skeleton motion, ECG, MNIST, and CIFAR-10 demonstrate gains under distribution shift and complementary benefits when combined with isotropic regularisation.

Abstract:Deep neural networks remain sensitive to distribution shifts, motivating regularisation informed by data geometry. We introduce TASER (Task-Aware Stein Regularisation), a compact training-time framework that couples model derivatives to density scores by penalising the Langevin Stein operator. We establish a weighted Sobolev interpretation and a hierarchy of stability bounds under progressively stronger distributional assumptions. Moreover we introduce TASERLight, which is based on a first-order Stein operator. TASER and TASERLight require neither explicit tangent-space estimation nor an inner perturbation search. Controlled synthetic examples illustrate their effects on extrapolation and directional sensitivity. Experiments on spectroscopy, skeleton motion, ECG, MNIST, and CIFAR-10 demonstrate gains under distribution shift and complementary benefits when combined with isotropic regularisation.

Machine Learning (cs.LG)

arXiv:2605.30601 [cs.LG]

(or arXiv:2605.30601v2 [cs.LG] for this version)

https://doi.org/10.48550/arXiv.2605.30601 Focus to learn more arXiv-issued DOI via DataCite

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