用z谱高斯混合模型量化CEST效应

M. Rezaeian, G. Hossein-Zadeh, H. Soltanian-Zadeh
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引用次数: 0

摘要

化学交换饱和传递(CEST)的定量评价通常通过求解Bloch-McConnell方程(BME)来完成。bme不容易扩展,并且应用它们来描述多池数据涉及一个复杂的过程。在本文中,我们建立了一个高斯混合模型(GMM),用高斯分布来表示z谱中涉及的每个分量。然后,我们对两池交换站点和实验数据的GMM进行了测试和评估。结果表明,GMM模型能够很好地拟合实验数据,其精度与BME模型基本接近。(相对和平方误差(%RSSE)的平均百分比< 0.6)。结果表明,GMM方法的优点是准确、简便,而GMM参数与CEST效应物理特性之间缺乏解析关系是其主要局限性。我们将GMM应用于双池交换点的模拟数据,量化了对比剂(CA)浓度(CEST池的种群分数)和化学交换速率。我们发现高斯分布的均值和方差可以用于这个目的。此外,由于每个池的共振频率等于GMM的平均值,因此GMM可以轻松准确地确定每个池的共振频率。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Quantification of the CEST effect by Gaussian mixture modeling of Z-spectrum
Quantitative evaluation of chemical exchange saturation transfer (CEST) is usually done by solving Bloch-McConnell equations (BME). BMEs are not easily extended and applying them to describe the multi-pool data involves a complex process. In this paper, we developed a Gaussian mixture model (GMM) to represent each component involved in the Z-spectrum by a Gaussian distribution. We then tested and evaluated the GMM for the two-pool exchange site and experimental data. The results showed that GMM is able to fit the experimental data and its accuracy is almost similar to that of the BME model. (average percent of Relative Sum Square Error (%RSSE) <;0.6). Accuracy and simplicity were found to be the advantages of the GMM and lack of analytical relationships among the GMM parameters and physical characteristics of the CEST effect turned out to be its main limitations. We quantified contrast agent (CA) concentration (population fraction of CEST pool) and chemical exchange rate applying the GMM to the simulated data of a two-pool exchange site. It was found that the means and variances of the Gaussians can be used for this purpose. In addition, GMM determines the resonance frequency of each pool easily and accurately because these frequencies are equal to the mean values of GMM.
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