mlsanityData to 14 Oct 2026

Moment Matching Denoising Gibbs Sampling

arXiv 2305.11650 ↗First posted 19 May 2023stat.ML cs.LGcited by 7

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Abstract (arXiv)

Energy-Based Models (EBMs) offer a versatile framework for modeling complex data distributions. However, training and sampling from EBMs continue to pose significant challenges. The widely-used Denoising Score Matching (DSM) method for scalable EBM training suffers from inconsistency issues, causing the energy model to learn a `noisy' data distribution. In this work, we propose an efficient sampling framework: (pseudo)-Gibbs sampling with moment matching, which enables effective sampling from the underlying clean model when given a `noisy' model that has been well-trained via DSM. We explore the benefits of our approach compared to related methods and demonstrate how to scale the method to high-dimensional datasets.

Key facts. Cited by 7 papers in the map (data through 14 Oct 2026). Builds on 28 of its 52 references that are in the map. First posted on arXiv 19 May 2023.

Builds on

28 of 52 references.

References · 28

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16 more
  1. 2020Improved Contrastive Divergence Training of Energy Based Modelscited by 130
  2. 2013Generalized Denoising Auto-Encoders as Generative Modelscited by 113
  3. 2020Adversarial score matching and improved sampling for image generationcited by 96
  4. 2021Estimating High Order Gradients of the Data Distribution by Denoisingcited by 64
  5. 2016Deep Directed Generative Models with Energy-Based Probability Estimationcited by 34
  6. 2018Deep Energy Estimator Networkscited by 34
  7. 2020Blindness of score-based methods to isolated components and mixing proportionscited by 34
  8. 2017Learning Energy-Based Models as Generative ConvNets via Multi-grid Modeling and Samplingcited by 32
  9. 2018Adversarial Contrastive Estimationcited by 23
  10. 2018Spread Divergencecited by 23
  11. 2019On approximating nabla f with neural networkscited by 18
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  15. 2022Generalization Gap in Amortized Inferencecited by 10
  16. 2020A Wasserstein Minimum Velocity Approach to Learning Unnormalized Modelscited by 9

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Citing papers per year: 2024: 3; 2025: 2; 2026: 2.

7 papers.