The paper proposes a novel approach called Shortcut Sampling for Diffusion (SSD) to solve inverse problems in a zero-shot manner using diffusion models. The key idea is to modify the forward process of diffusion models to obtain a specific transitional state that serves as a bridge between the input measurement image and the target restoration, rather than starting from random noise as in previous methods.
The paper first discusses the limitations of existing methods that primarily focus on modifying the posterior sampling process. It then introduces Distortion Adaptive Inversion (DA Inversion), a novel inversion technique that can derive the transitional state by incorporating a controllable random disturbance at each forward step. This allows the transitional state to preserve essential information from the input image while adhering to the predefined noise distribution, enabling efficient and precise restoration.
During the generation process, the paper utilizes the generative priors of diffusion models to produce extra details and texture, and introduces a back projection technique as additional consistency constraints to ensure the restored image aligns with the input image in the degenerate subspace.
The paper further proposes an enhanced version called SSD+ that makes SSD suitable for noisy situations or inaccurate estimation of the degradation operator. Experiments on various inverse problems, including super-resolution, colorization, inpainting, and deblurring, demonstrate the effectiveness of the proposed SSD framework, achieving competitive results with significantly fewer neural function evaluations (NFEs) compared to state-of-the-art zero-shot methods.
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