L. A. Mansilla Alvarez, G. D. Maso Talou, R. A. Feijóo, P. J. Blanco
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引用次数: 0
Abstract
We conducted an in silico study of blood flow in the brain using two different computational models: fluid–structure interaction (FSI) and conventional rigid wall (CFD). These models were applied to a patient-specific vascular network derived from MRI data. We used a mid-fidelity numerical approach called Transversally Enriched Pipe Element Method (TEPEM) to solve the governing equations. In the FSI model, we coupled the TEPEM strategy with an independent-ring model to account for arterial wall compliance. We compared the FSI and CFD models to understand how arterial wall distensibility affects pressure, flow, and the spatial distribution of flow-related properties. Additionally, we introduced three synthetic anatomical variations in the Circle of Willis to extend the comparison of the FSI and CFD models to these scenarios. Our results suggest that vessel compliance introduces discrepancies up to mmHg in distal cerebral regions and up to in the Wall Shear Stress. Regarding the anatomical variations on the Circle of Willis, the incomplete configuration introduces discrepancies in derived-flow quantities as the Time-Averaged Wall Shear Stress and the Relative Retention Time up to .
我们使用两种不同的计算模型进行了脑血流的计算机研究:流固相互作用(FSI)和常规刚性壁(CFD)。这些模型应用于来自MRI数据的患者特异性血管网络。我们使用了一种称为横向充实管元法(TEPEM)的中等保真度数值方法来求解控制方程。在FSI模型中,我们将TEPEM策略与独立环模型相结合,以解释动脉壁顺应性。我们比较了FSI和CFD模型,以了解动脉壁膨胀率如何影响压力、流量和流量相关特性的空间分布。此外,我们介绍了威利斯圈的三种合成解剖变异,将FSI和CFD模型的比较扩展到这些情况。我们的研究结果表明,血管顺应性在大脑远端区域引入了高达2 $$ 2 $$ mmHg和高达15 mmHg的差异 % $$ 15\% $$ in the Wall Shear Stress. Regarding the anatomical variations on the Circle of Willis, the incomplete configuration introduces discrepancies in derived-flow quantities as the Time-Averaged Wall Shear Stress and the Relative Retention Time up to 20 % $$ 20\% $$ .
期刊介绍:
All differential equation based models for biomedical applications and their novel solutions (using either established numerical methods such as finite difference, finite element and finite volume methods or new numerical methods) are within the scope of this journal. Manuscripts with experimental and analytical themes are also welcome if a component of the paper deals with numerical methods. Special cases that may not involve differential equations such as image processing, meshing and artificial intelligence are within the scope. Any research that is broadly linked to the wellbeing of the human body, either directly or indirectly, is also within the scope of this journal.