Scalable Diffusion Models with Transformers

Масштабируемые диффузионные модели на базе трансформеров
Saining Xie, William Peebles
2023-10-01

Diffusion TransformersFID on ImageNet 256×256 and 512×512Gflops forward pass complexitylatent diffusiontransformer backbone
We explore a new class of diffusion models based on the transformer architecture. We train latent diffusion models of images, replacing the commonly-used U-Net backbone with a transformer that operates on latent patches. We analyze the scalability of our Diffusion Transformers (DiTs) through the lens of forward pass complexity as measured by Gflops. We find that DiTs with higher Gflops—through increased transformer depth/width or increased number of input tokens—consistently have lower FID. In addition to possessing good scalability properties, our largest DiT-XL/2 models outperform all prior diffusion models on the class-conditional ImageNet 512×512 and 256×256 benchmarks, achieving a state-of-the-art FID of 2.27 on the latter.
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DiT-XL/2 models also outperform all prior diffusion models on class-conditional ImageNet 512×512 and 256×256 benchmarks, demonstrating strong scalability and competitive results.
2
DiTs' forward pass complexity measured in Gflops correlates with image quality: higher Gflops (via increased depth/width or more input tokens) consistently produce lower FID.
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Replacing the typical U-Net backbone with a transformer operating on latent patches yields a new class of diffusion models called Diffusion Transformers (DiTs).
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The largest DiT-XL/2 models achieve state-of-the-art performance on class-conditional ImageNet 256×256, attaining an FID of 2.27.

Diffusion Transformer (DiT) models for image latent diffusion—transformer-based latent diffusion models operating on image latent patches

Scalability and generative performance (measured by forward-pass Gflops and FID) of transformer-based latent diffusion models as a function of transformer depth/width and number of input tokens, including state-of-the-art results on class-conditional ImageNet 512×512 and 256×256

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2023-10-01
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Saining Xie
William Peebles
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