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Stochastic Interpolants with Data-Dependent Couplings

ICML 2024 · Image generation › Fast diffusion sampling · approach: Diffusion theory and learned samplers · 2 citations (OpenAlex)

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Extends stochastic interpolants to data-dependent couplings between base and target densities, learning transport via square-loss regression, and applies it to ImageNet inpainting and super-resolution.

Problem

Generative models based on dynamical transport usually take an uninformative, data-agnostic base density (e.g. Gaussian) and independent coupling with the target, which yields complex transport paths; conditional settings do not exploit correlations between base and target samples.

Approach

Couple base and target through a conditional density rho_0(x0|x1) (e.g. x0 = m(x1) + sigma*zeta built from a corrupted observation), so the stochastic interpolant transports from a data-adapted base; the velocity and score are still learned by the same simple square-loss regression as in the independent setting.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use a data-dependent coupling instead of an independent Gaussian base couplingStochastic interpolant · ImageNet inpaintingFID-50k: 1.35 -> 1.13Helped
Use a data-dependent coupling instead of the strongest reported training baseline, Cascaded DiffusionDependent Coupling · ImageNet super-resolution, 64x64 to 256x256 (Train)FID-50k: 4.88 -> 2.13Helped
Use a data-dependent coupling instead of the strongest reported validation baseline, I^2SBDependent Coupling · ImageNet super-resolution, 64x64 to 256x256 (Valid)FID-50k: 2.70 -> 2.05Helped

Limitations

Experimental setup

Datasets: ImageNet

Benchmarks: ImageNet 64x64 to 256x256 super-resolution (FID-50k) ImageNet inpainting (FID-50k)

Metrics: FID-50k

Baselines: Improved DDPM SR3 ADM Cascaded Diffusion I2SB Uncoupled Interpolant

Builds on: stochastic interpolants flow matching rectified flow I2SB

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