用于稳健放射性核素图像处理的混合先验分布和贝叶斯模型。

Muyang Zhang, Robert G Aykroyd, Charalampos Tsoumpas
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引用次数: 0

摘要

医学病症的诊断和随后的治疗通常涉及放射性核素成像技术。为了提高定位的准确性和诊断的可信度,与使用单一的扫描技术相比,可以结合使用两种(或多种)技术,但错位的风险较高。为了保证可靠和准确,记录的数据需要经过处理,以抑制噪音和提高分辨率。针对此类逆问题的图像处理技术的一个步骤就是加入平滑处理。然而,标准方法通常仅限于在全局范围内应用相同的模型。在本研究中,我们提出了一种新颖的拉普拉斯和高斯混合先验分布,它将不同的平滑策略与基于模型的混合成分权重自动估算相结合,创建了一个局部自适应模型。我们提出了一种全贝叶斯方法,使用多级分层建模和马尔科夫链蒙特卡罗(MCMC)估计方法从后验分布中采样,从而进行估计。使用模拟的 γ -eye TM 相机图像对所提出的方法进行了评估,结果表明,与现有方法相比,该方法能在不影响分辨率的情况下更大程度地降低噪声。除了图像估计,MCMC 方法还提供了后验方差估计,因此不确定性量化考虑到了任何潜在的变异源。在贝叶斯建模方法中使用混合先验模型,即部分拉普拉斯随机场和部分高斯随机场,并不局限于医学成像应用,而是为分析其他空间逆问题提供了一个更通用的框架。局部自适应先验分布提供了一个更现实的模型,从而得出稳健的结果,并因此做出更可靠的决策,尤其是在核医学领域。它们可以成为从事图像处理应用的每个人的标准工具包。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Mixture prior distributions and Bayesian models for robust radionuclide image processing.

The diagnosis of medical conditions and subsequent treatment often involves radionuclide imaging techniques. To refine localisation accuracy and improve diagnostic confidence, compared with the use of a single scanning technique, a combination of two (or more) techniques can be used but with a higher risk of misalignment. For this to be reliable and accurate, recorded data undergo processing to suppress noise and enhance resolution. A step in image processing techniques for such inverse problems is the inclusion of smoothing. Standard approaches, however, are usually limited to applying identical models globally. In this study, we propose a novel Laplace and Gaussian mixture prior distribution that incorporates different smoothing strategies with the automatic model-based estimation of mixture component weightings creating a locally adaptive model. A fully Bayesian approach is presented using multi-level hierarchical modelling and Markov chain Monte Carlo (MCMC) estimation methods to sample from the posterior distribution and hence perform estimation. The proposed methods are assessed using simulated γ -eye TM camera images and demonstrate greater noise reduction than existing methods but without compromising resolution. As well as image estimates, the MCMC methods also provide posterior variance estimates and hence uncertainty quantification takes into consideration any potential sources of variability. The use of mixture prior models, part Laplace random field and part Gaussian random field, within a Bayesian modelling approach is not limited to medical imaging applications but provides a more general framework for analysing other spatial inverse problems. Locally adaptive prior distributions provide a more realistic model, which leads to robust results and hence more reliable decision-making, especially in nuclear medicine. They can become a standard part of the toolkit of everyone working in image processing applications.

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