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Compressed Active Subspaces for Scalable Bayesian Inference
Active subspace methods provide a framework for quantifying predictive uncertainty in high-dimensional models by identifying and performing inference along parameter directions that have the greatest influence on the model output. However, the construction of active subspaces requires storing many full-dimensional model gradients, which becomes prohibitive as model size increases. We address this limitation by proposing Compressed Active Subspaces (CAS), a scalable approach that first maps the model parameters to a compressed space using a structured isometric embedding and then constructs the
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Evidence & attribution
- arXiv · AI, language, vision and robotics · 2026-09-17T01:04:43.000Z
- arXiv · Artificial Intelligence · 2026-09-17T01:04:43.000Z
First collected: 2026-09-19T20:26:32.566Z. This is not the publication date.