Warm Starts Accelerate Conditional Diffusion
Jonas Scholz, Richard E. Turner

TL;DR
Warm-Start Diffusion (WSD) accelerates conditional generative models by providing an informed deterministic initial guess, significantly reducing the number of steps needed for high-quality sample generation.
Contribution
The paper introduces WSD, a simple method that uses a deterministic informed prior to speed up diffusion-based generative models for conditional tasks.
Findings
WSD reduces diffusion steps from hundreds to 4-6 for realistic samples.
WSD outperforms standard diffusion in efficient sampling regimes.
Performance saturates at around 10-12 steps with WSD.
Abstract
Generative models like diffusion and flow-matching create high-fidelity samples by progressively refining noise. The refinement process is notoriously slow, often requiring hundreds of function evaluations. We introduce Warm-Start Diffusion (WSD), a method that uses a simple, deterministic model to dramatically accelerate conditional generation by providing a better starting point. Instead of starting generation from an uninformed prior, our deterministic warm-start model predicts an informed prior , whose moments are conditioned on the input context . This warm start substantially reduces the distance the generative process must traverse, and therefore the number of diffusion steps required, particularly when the context is strongly informative. WSD is applicable to any standard…
Peer Reviews
Decision·Submitted to ICLR 2026
* **Modular and Simple:** The proposed method is straightforward to implement. It consists of two distinct components: a warm-start regression model ($h_{\phi}$) and a generative model ($p_{\theta}^{\prime}$). This modularity allows any suitable Gaussian regression model to be used for $h_{\phi}$ without retraining. * **Compatible and Synergistic:** WSD is orthogonal to other sampling acceleration techniques, such as efficient ODE solvers. The paper demonstrates this by combining WSD with a flow
* **Limited Applicability:** The method's core assumption is that the conditional posterior $p(X_0|C)$ can be reasonably approximated by a *single, unimodal Gaussian with a diagonal covariance matrix* ($\mathcal{N}(\hat{\mu}_{C}, \text{diag}(\hat{\sigma}_{C}^{2}))$). This is a severe limitation. The method only works for **strongly conditional** tasks (e.g., inpainting, 6-hour weather steps) where the output is already highly constrained. The claim of being "widely applicable" is an overstatemen
1. Sampling efficiency improvement. WSD drastically reduces the number of function evaluations (NFEs) required to generate high-quality samples. It achieves high-quality image generation with as few as 4-6 NFEs and saturates performance around 10-12 NFEs, which is crucial for practical applications requiring fast sample generation (e.g., in autoregressive generation tasks). 2. Modular design. WSD acts as a "plug-and-play" method that can be combined with any standard diffusion or flow matching a
1. Gaussian prior assumption of the warm-start model. WSD's warm-start model assumes an uncorrelated Gaussian posterior for the conditional data distribution. While effective for tasks with strong conditioning information (like image inpainting or weather forecasting), a single Gaussian may be insufficient to capture complex distributions in highly multimodal or weakly conditioned settings (e.g., text-to-image generation), limiting its utility in such tasks. 2. Task/Dataset dependency of the mod
1. The overall method is reasonable since a good starting point, e.g., a gold seed, can bootstrap the diffusion model`s generation speed.
1. The overall writing of this paper should be further improved. For example, 1) typos. See 118 lines. 2) Section 2 is too confusing. Section 2.3 should be removed from Section 2 and moved to a new section to illustrate how to train WSD in multi-task settings. 2. The overall method is unconvinable. To begin with, this paper claims that WSD is model-agnostic. However, WSD needs to first generate a new dataset from its output. How can this situation be model-agnostic? Meanwhile, each diffusion m
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Taxonomy
TopicsGenerative Adversarial Networks and Image Synthesis · Model Reduction and Neural Networks · Stochastic Gradient Optimization Techniques
