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Score-Optimal Diffusion Schedules

NeurIPS 2024 · Image generation › Fast diffusion sampling · approach: Denoising diffusion probabilistic models · 0 citations (OpenAlex)

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Derives a simulation-free, hyperparameter-free cost for DDM discretisation schedules (Stein/Fisher-divergence based) and optimises schedules via a geodesic/energy argument, applicable to pretrained models and online training.

Problem

Choosing the discretisation schedule for sampling denoising diffusion models is largely manual hyperparameter search; no general principled method exists for selecting it.

Approach

Defines an incremental cost for moving between diffusion-path distributions as the work a Langevin corrector must do (a rescaled Stein divergence between p_t' and the predictor-pushed distribution), derives a local cost, and shows the optimal schedule is a constant-speed geodesic in this metric, computable from score estimates alone.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use the corrector-optimized schedule instead of the ρ=3 schedulePretrained diffusion model · CIFAR-10, T=10FID: 50.75 -> 2.46Helped
Use a score-optimized schedule instead of a hand-tuned schedulePretrained diffusion model · FFHQFID: 2.46 vs 2.42Mixed
Replace the corrector-optimized schedule with the predictor-optimized schedulePretrained diffusion model · CIFAR-10FID: 1.99 -> 1.99No clear effect
Use a corrector-optimized schedule rather than a ρ=3 schedule at low step countsPretrained diffusion model · CIFAR-10, T=20FID: 3.92 -> 2.02Helped
Use a corrector-optimized schedule rather than a ρ=7 schedulePretrained diffusion model · CIFAR-10FID: 2.46 vs 2.70; 2.02 vs 2.00; 2.04 vs 2.06; 2.06 vs 2.05; 2.07 vs 2.07Mixed

Surprising findings

Limitations

Experimental setup

Datasets: CIFAR-10 MNIST FFHQ AFHQv2 ImageNet 64x64 mollified Cantor distribution bimodal Gaussian

Benchmarks: CIFAR-10 FFHQ AFHQv2 ImageNet 64x64 MNIST

Metrics: FID sFID incremental cost log-likelihood

Baselines: EDM rho=3 schedule EDM rho=7 schedule LogLinear schedule Convex schedule KLUB schedule objective linear schedule cosine schedule

Builds on: EDM score-based SDE annealed Langevin dynamics probability flow ODE Kullback-Leibler upper bound schedule optimisation

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