Diffusion models generate data by breaking down a complex high-dimensional task into numerous simpler denoising steps. Each step involves predicting the direction to move in input space to remove noise and then taking a small step in that direction. This iterative refinement process is fundamental to their operation and contributes to their effectiveness.
Despite the iterative nature being key to their performance, a significant area of current research in diffusion models focuses on reducing the number of sampling steps. Some efforts even aim for single-step sampling. This presents a paradox, as the initial success of these models stemmed from their ability to handle complexity through many small, manageable steps.
The article highlights distillation as a primary method for achieving step reduction. Distillation involves training a 'student' model by supervising it with the predictions generated by a more complex 'teacher' model. This technique has shown compelling results in enabling diffusion models to produce high-quality outputs with fewer sampling steps.
A sampling step in a diffusion model consists of two main actions: predicting the direction in input space that will remove noise or increase the likelihood under the data distribution, and then taking a small step in that predicted direction. The step size is kept small because the predicted direction is only accurate locally within the input space.
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This article examines various distillation methods used to reduce the number of sampling steps required by diffusion models without compromising output quality. It explains how these techniques train a new model using predictions from an existing model, addressing the paradox of why diffusion models, which rely on many steps, are now being optimized for fewer steps.