When are Diffusion Priors Helpful in Sparse Reconstruction? A Study with Sparse-view CT.

ArXiv Pub Date : 2025-02-04
Matt Y Cheung, Sophia Zorek, Tucker J Netherton, Laurence E Court, Sadeer Al-Kindi, Ashok Veeraraghavan, Guha Balakrishnan
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Abstract

Diffusion models demonstrate state-of-the-art performance on image generation, and are gaining traction for sparse medical image reconstruction tasks. However, compared to classical reconstruction algorithms relying on simple analytical priors, diffusion models have the dangerous property of producing realistic looking results even when incorrect, particularly with few observations. We investigate the utility of diffusion models as priors for image reconstruction by varying the number of observations and comparing their performance to classical priors (sparse and Tikhonov regularization) using pixel-based, structural, and downstream metrics. We make comparisons on low-dose chest wall computed tomography (CT) for fat mass quantification. First, we find that classical priors are superior to diffusion priors when the number of projections is "sufficient". Second, we find that diffusion priors can capture a large amount of detail with very few observations, significantly outperforming classical priors. However, they fall short of capturing all details, even with many observations. Finally, we find that the performance of diffusion priors plateau after extremely few (≈10-15) projections. Ultimately, our work highlights potential issues with diffusion-based sparse reconstruction and underscores the importance of further investigation, particularly in high-stakes clinical settings.

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什么时候扩散先验对稀疏重建有帮助?稀疏视图CT的研究。
扩散模型在图像生成方面表现出最先进的性能,并且在稀疏医学图像重建任务中越来越受到关注。然而,与依赖于简单分析先验的经典重建算法相比,扩散模型具有危险的特性,\emph{即使在不正确}的情况下,特别是在很少观察的情况下,也会产生逼真的结果。我们研究了扩散模型作为图像重建先验的有效性,方法是改变观测值的数量,并使用基于像素的、结构的和下游指标将其性能与经典先验(稀疏和吉洪诺夫正则化)进行比较。我们比较了低剂量胸壁计算机断层扫描(CT)对脂肪质量的量化。首先,我们发现当投影数量“足够”时,经典先验优于扩散先验。其次,我们发现扩散先验可以用很少的观察值捕获大量的细节,显著优于经典先验。然而,即使有很多观察,它们也不能捕捉到所有的细节。最后,我们发现在极少量($\approx$ 10-15)预测后,扩散先验平台的性能。最后,我们的工作强调了基于扩散的稀疏重建的潜在问题,并强调了进一步研究的重要性,特别是在高风险的临床环境中。
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