GENIE: Higher-Order Denoising Diffusion Solvers
Tim Dockhorn, Arash Vahdat, Karsten Kreis

TL;DR
GENIE introduces a higher-order solver for denoising diffusion models that accelerates image synthesis by leveraging higher-order gradients and Jacobian-vector products, outperforming previous methods while preserving the true generative process.
Contribution
The paper presents a novel higher-order solver for DDMs based on truncated Taylor methods, requiring only Jacobian-vector products, and demonstrates its superior performance on image generation benchmarks.
Findings
GENIE significantly accelerates diffusion-based image synthesis.
It outperforms all previous solvers in quality and speed.
The method preserves the true generative differential equation.
Abstract
Denoising diffusion models (DDMs) have emerged as a powerful class of generative models. A forward diffusion process slowly perturbs the data, while a deep model learns to gradually denoise. Synthesis amounts to solving a differential equation (DE) defined by the learnt model. Solving the DE requires slow iterative solvers for high-quality generation. In this work, we propose Higher-Order Denoising Diffusion Solvers (GENIE): Based on truncated Taylor methods, we derive a novel higher-order solver that significantly accelerates synthesis. Our solver relies on higher-order gradients of the perturbed data distribution, that is, higher-order score functions. In practice, only Jacobian-vector products (JVPs) are required and we propose to extract them from the first-order score network via automatic differentiation. We then distill the JVPs into a separate neural network that allows us to…
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Taxonomy
TopicsGenerative Adversarial Networks and Image Synthesis · Model Reduction and Neural Networks · Domain Adaptation and Few-Shot Learning
MethodsDiffusion
