Generalized Energy Based Models

By Michael Arbel, Liang Zhou, Arthur Gretton. 2020

97 citations recorded by the source corpus.

We introduce the Generalized Energy Based Model (GEBM) for generative modelling. These models combine two trained components: a base distribution (generally an implicit model), which can learn the support of data with low intrinsic dimension in a high dimensional space; and an energy function, to refine the probability mass on the learned support. Both the energy function and base jointly constitute the final model, unlike GANs, which retain only the base distribution (the "generator"). GEBMs are trained by alternating between learning the energy and the base. We show that both training stages are well-defined: the energy is learned by maximising a generalized likelihood, and the resulting energy-based loss provides informative gradients for learning the base. Samples from the posterior on the latent space of the trained model can be obtained via MCMC, thus finding regions in this space that produce better quality samples. Empirically, the GEBM samples on image-generation tasks are of much better quality than those from the learned generator alone, indicating that all else being equal, the GEBM will outperform a GAN of the same complexity. GEBMs also return state-of-the-art performance on density modelling tasks, and when using base measures with an explicit form.

Subfields: Artificial Intelligence, Computer Vision and Pattern Recognition, Statistical and Nonlinear Physics, Generative Models, Probabilistic & Bayesian Methods

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In Artificial Intelligence

  1. Arash Vahdat
  2. Anima Anandkumar
  3. Yilun Du
  4. Igor Mordatch
  5. Weili Nie
  6. Ziwei Liu
  7. Josh Tenenbaum
  8. Shuang Li

In Computer Vision and Pattern Recognition

  1. Luc Van Gool
  2. Ming-Hsuan Yang
  3. Xiaogang Wang
  4. Dacheng Tao
  5. Arash Vahdat
  6. Chen Change Loy
  7. Trevor Darrell
  8. Jitendra Malik

In Statistical and Nonlinear Physics

  1. Arash Vahdat
  2. Yilun Du
  3. Shuang Li
  4. Anima Anandkumar
  5. Weili Nie
  6. Jan Kautz
  7. Igor Mordatch
  8. Karsten Kreis

In Generative Models

  1. Arash Vahdat
  2. Karsten Kreis
  3. Anima Anandkumar
  4. Weili Nie
  5. Josh Tenenbaum
  6. Yilun Du
  7. Zhisheng Xiao
  8. Jan Kautz

In Probabilistic & Bayesian Methods

  1. Josh Tenenbaum
  2. Arash Vahdat
  3. Shuang Li
  4. Yilun Du
  5. Jan Kautz
  6. Zhisheng Xiao
  7. Karsten Kreis
  8. Igor Mordatch

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