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Revisiting Diffusion Model Predictions Through Dimensionality

NeurIPS 2026 · Image generation › Fast diffusion sampling · approach: Diffusion theory and design space · 0 citations (OpenAlex)

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Proposes a generalized prediction target u = k x - (1-k) n with a linear-diffusion-model theory giving k* = D/(D+d), and k-Diff, which learns k end-to-end as a single scalar, evaluated on ImageNet 256 and 512 in latent and pixel space.

Problem

Diffusion and flow matching models have shifted from epsilon/v to x prediction in high dimensions, but there is no formal explanation of how the optimal prediction target depends on data dimensionality, and no principled way to choose it without expensive search.

Approach

Generalizes the prediction target to a linear combination k x - (1-k) n; analyzes a single linear layer under a manifold-projected whitened data assumption to get k* = D/(D+d); and makes k a learnable sigmoid-parameterized scalar trained by backpropagation.

Key results

Surprising findings

Limitations

Experimental setup

Datasets: ImageNet

Benchmarks: ImageNet 256x256 ImageNet 512x512

Metrics: FID IS

Baselines: DiT-XL/2 SiT-XL/2 REPA DDT-XL/2 RAE ADM-G RIN SiD VDM++ PixelFlow PixNerd JiT-B/16

Builds on: flow matching LightningDiT JiT EDM REPA

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