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Parallel Sampling of Diffusion Models (2305.16317v3)

Published 25 May 2023 in cs.LG and cs.AI

Abstract: Diffusion models are powerful generative models but suffer from slow sampling, often taking 1000 sequential denoising steps for one sample. As a result, considerable efforts have been directed toward reducing the number of denoising steps, but these methods hurt sample quality. Instead of reducing the number of denoising steps (trading quality for speed), in this paper we explore an orthogonal approach: can we run the denoising steps in parallel (trading compute for speed)? In spite of the sequential nature of the denoising steps, we show that surprisingly it is possible to parallelize sampling via Picard iterations, by guessing the solution of future denoising steps and iteratively refining until convergence. With this insight, we present ParaDiGMS, a novel method to accelerate the sampling of pretrained diffusion models by denoising multiple steps in parallel. ParaDiGMS is the first diffusion sampling method that enables trading compute for speed and is even compatible with existing fast sampling techniques such as DDIM and DPMSolver. Using ParaDiGMS, we improve sampling speed by 2-4x across a range of robotics and image generation models, giving state-of-the-art sampling speeds of 0.2s on 100-step DiffusionPolicy and 14.6s on 1000-step StableDiffusion-v2 with no measurable degradation of task reward, FID score, or CLIP score.

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Authors (5)
  1. Andy Shih (18 papers)
  2. Suneel Belkhale (18 papers)
  3. Stefano Ermon (279 papers)
  4. Dorsa Sadigh (162 papers)
  5. Nima Anari (43 papers)
Citations (37)

Summary

Overview of "Parallel Sampling of Diffusion Models"

The paper "Parallel Sampling of Diffusion Models" introduces a novel approach to accelerating diffusion model sampling through parallel computation, leveraging the technique of Picard iterations. The researchers present ParaDiGMS (Parallel Diffusion Generative Model Sampling), a method that harnesses parallelism in diffusion model sampling without sacrificing sample quality. This paper specifically addresses the inherent limitation of sequential sampling in diffusion models, which often entails protracted sampling times and significant computational demand.

Background and Motivation

Diffusion models have established their effectiveness across several domains, notably in image generation, molecular generation, and robotic policies. However, one major challenge has been their slow sampling rate, necessitating up to a thousand sequential steps to generate a single sample. This inefficiency prompts a trade-off between sampling speed and sample quality. Conventional acceleration methodologies, such as DDIM and DPMSolver, attempt to lessen the sampling steps, inadvertently diminishing the sample quality.

This paper investigates an orthogonal solution: By conjecturing the results of future denoising steps and refining them iteratively through Picard iterations, sampling can effectively be parallelized, thus lowering computational latency while maintaining quality. Picard iterations enable the estimation and adjustment of the full denoising trajectory until convergence. This mechanism allows denoising steps to occur concurrently, a strategy contrary to the traditional sequential approach.

Methodology and Key Contributions

The core contribution of the paper is ParaDiGMS, which allows diffusion models to trade computational resources for speed by enabling parallel sampling via Picard iterations. The approach is that of fixed-point iteration, where the presumed trajectory is refined iteratively until the denoising solution is sufficiently accurate. Remarkably, this process does not merely enhance throughput by generating multiple samples in parallel but significantly reduces latency in producing individual samples.

ParaDiGMS is seamlessly compatible with existing fast sampling techniques such as DDIM and DPMSolver, allowing the method to orthogonally enhance existing solutions. The experimental results reveal sampling speed improvements of 2-4x across various model types, including robotics models (e.g., DiffusionPolicy) and high-dimensional image generation tasks (e.g., StableDiffusion-v2). Crucially, this improvement in speed does not lead to measurable losses in quality, demonstrating robust performance on metrics like FID score and CLIP score.

Empirical Results

The implementation of ParaDiGMS shows substantial speed improvements across robotics tasks and image generation models. For instance, it shortens the sample time of a 100-step action generation of DiffusionPolicy from 0.74s to 0.2s, and a 1000-step image generation of StableDiffusion-v2 from 50.0s to 14.6s. Furthermore, these advances in sampling speed do not degrade any task reward, FID score, or CLIP score, marking a pivotal enhancement for diffusion models' practical applications, especially in scenarios necessitating real-time responses.

Theoretical and Practical Implications

The introduction of ParaDiGMS brings a novel theoretical dimension to diffusion model sampling, extending the possibilities for generative model applications where time constraints are critical. Practically, this development enables more interactive and real-time applications in robotics and image synthesis, which were previously hampered by the slow sampling pace of diffusion models.

Future Directions

Looking ahead, the scope of this research could encompass further optimization for hardware efficiency to accommodate future advancements in computational power, especially with emerging GPU capabilities. Moreover, exploring the potential integration of ParaDiGMS with other generative model frameworks could broaden the influence and applicability of this methodology. Additionally, addressing memory limitations in handling large batch sizes could further enhance the scalability of this approach.

In conclusion, ParaDiGMS represents a significant step toward mitigating the speed inefficiencies of diffusion models while retaining their high sample quality, offering expanded utility across computational domains with stringent latency requirements.

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