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Denoising Score Distillation: From Noisy Diffusion Pretraining to One-Step High-Quality Generation

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arxiv 2503.07578 v2 pith:6VKT2P5E submitted 2025-03-10 cs.LG cs.AIcs.CV

classification cs.LGcs.AIcs.CV
keywords datadiffusiondistillationmodelsscorecleandistributionsgenerative
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Diffusion models have achieved remarkable success in generating high-resolution, realistic images across diverse natural distributions. However, their performance heavily relies on high-quality training data, making it challenging to learn meaningful distributions from corrupted samples. This limitation restricts their applicability in scientific domains where clean data is scarce or costly to obtain. In this work, we introduce denoising score distillation (DSD), a surprisingly effective and novel approach for training high-quality generative models from low-quality data. DSD first pretrains a diffusion model exclusively on noisy, corrupted samples and then distills it into a one-step generator capable of producing refined, clean outputs. While score distillation is traditionally viewed as a method to accelerate diffusion models, we show that it can also significantly enhance sample quality, particularly when starting from a degraded teacher model. Across varying noise levels and datasets, DSD consistently improves generative performancewe summarize our empirical evidence in Fig. 1. Furthermore, we provide theoretical insights showing that, in a linear model setting, DSD identifies the eigenspace of the clean data distributions covariance matrix, implicitly regularizing the generator. This perspective reframes score distillation as not only a tool for efficiency but also a mechanism for improving generative models, particularly in low-quality data settings.

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  1. Riemannian AmbientFlow: Towards Simultaneous Manifold Learning and Generative Modeling from Corrupted Data

    cs.LG 2026-01 conditional novelty 6.0 of 10

    Riemannian AmbientFlow jointly learns a deformed-Gaussian generative model and a pullback-Riemannian autoencoder from corrupted measurements, with Wasserstein recovery and linear-convergence inverse-problem guarantees.

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