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An Efficient Computational Approach to Characterize DSC-MRI Signals Arising from Three-Dimensional Heterogeneous Tissue Structures

机译:一种有效的计算方法来表征三维异质组织结构中的DSC-MRI信号

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摘要

The systematic investigation of susceptibility-induced contrast in MRI is important to better interpret the influence of microvascular and microcellular morphology on DSC-MRI derived perfusion data. Recently, a novel computational approach called the Finite Perturber Method (FPM), which enables the study of susceptibility-induced contrast in MRI arising from arbitrary microvascular morphologies in 3D has been developed. However, the FPM has lower efficiency in simulating water diffusion especially for complex tissues. In this work, an improved computational approach that combines the FPM with a matrix-based finite difference method (FDM), which we call the Finite Perturber the Finite Difference Method (FPFDM), has been developed in order to efficiently investigate the influence of vascular and extravascular morphological features on susceptibility-induced transverse relaxation. The current work provides a framework for better interpreting how DSC-MRI data depend on various phenomena, including contrast agent leakage in cancerous tissues and water diffusion rates. In addition, we illustrate using simulated and micro-CT extracted tissue structures the improved FPFDM along with its potential applications and limitations.
机译:对MRI易感性对比的系统研究对于更好地解释微血管和微细胞形态对DSC-MRI衍生的灌注数据的影响很重要。最近,开发了一种新颖的计算方法,称为有限扰动法(FPM),该方法可以研究3D中任意微血管形态引起的MRI易感性对比。但是,FPM在模拟水扩散方面效率较低,尤其是对于复杂的组织。在这项工作中,已开发出一种改进的计算方法,该方法将FPM与基于矩阵的有限差分方法(FDM)相结合,我们将其称为有限差分方法,即有限差分方法(FPFDM),以便有效地研究血管的影响和血管外形态特征对药敏性横向松弛的影响。当前的工作提供了一个框架,可以更好地解释DSC-MRI数据如何依赖各种现象,包括癌组织中造影剂的泄漏和水扩散速率。此外,我们举例说明了使用模拟和微CT提取的组织结构,改进的FPFDM及其潜在的应用和局限性。

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