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Sampling with flows, diffusion, and autoregressive neural networks from a spin-glass perspective.

Davide Ghio1, Yatin Dandi1,2, Florent Krzakala1

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Summary
This summary is machine-generated.

Generative models like flows and diffusion networks struggle with sampling efficiency due to phase transitions. Traditional methods like Monte Carlo and Langevin dynamics sometimes outperform these advanced techniques.

Keywords:
autoregressive networksdiffusion-generated modelsflow-based modelssamplingspin glasses

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Area of Science:

  • Machine Learning
  • Statistical Physics
  • Computational Science

Background:

  • Powerful generative models (flows, diffusion, autoregressive networks) excel at data generation.
  • Theoretical analysis of their performance and limitations remains a challenge.

Purpose of the Study:

  • Analyze sampling efficiency of generative models on problems with known distributions.
  • Compare their performance against traditional methods (Monte Carlo Markov chain, Langevin dynamics).

Main Methods:

  • Focus on probability distributions from disordered systems (spin glasses, inference, constraint satisfaction).
  • Map generative sampling to Bayes optimal denoising of a modified probability measure.
  • Analyze sampling performance on specific problem classes.

Main Results:

  • Generative models face sampling difficulties due to first-order phase transitions in the denoising path.
  • Identified parameter regions where generative models fail but traditional methods succeed.
  • Identified parameter regions where traditional methods fail but generative models succeed.

Conclusions:

  • Generative models exhibit limitations in sampling efficiency under certain conditions.
  • Traditional sampling methods offer advantages in specific scenarios.
  • Hybrid approaches or careful selection of methods based on problem characteristics are warranted.