针对患者的动脉粥样硬化切片建模

Stephan Gahima, Pedro D´ıez, Marco Stefanati, Jos´e F´elix, Rodr´ıguez Matas, Alberto Garc´ıa-Gonz´alez
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引用次数: 0

摘要

动脉粥样硬化斑块(在冠状动脉内)可导致血管狭窄和血流量减少,形成血栓或破裂。典型的患者表现为稳定或不稳定斑块(低或高的破裂风险)。快速诊断确定患者属于这两组中的哪一组对于其治疗和处置至关重要[1]。结合生物力学和基于图像的标志物可能有助于改善这两组患者的分化[2,3]。在这方面,确定这些生物力学标记物是否能无缝地纳入临床管道的方法非常有用,并有助于将该技术转化为临床。为了处理特定于患者的数据驱动模型,我们的目标是灵活性,使用非拟合方法支持同一网格上的所有病例。因此,除了更物理的弹性床边界条件外,我们还提出了一种基于非拟合浸入边界的方法来分析在准静态状态下承受均匀压力的冠状动脉切片。该框架假定冠状动脉组件的线性弹性行为。弹性床层表示包围动脉的材料(假设具有线性性质,并以弹性床层系数α表征)。与经典的狄利克雷边界条件相比,该建模方法保证了解的唯一性,同时获得了更多的物理位移和应力。具有修改版本的分层级别
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Towards patient-specific modelling of Atherosclerotic Arterial Sections
Atherosclerotic plaques (within the coronaries) could produce stenosis and blood flux to decrease in the vessel, thrombosis, or rupture. Typically a patient presents either stable or unstable (low or high risk of rupture) plaque. A fast diagnosis identifying to which of these two groups the patient belongs to is crucial for its treatment and disposition [1]. A combination of biomechanical and image-based markers may help to improve the differentiation of these two groups of patients [2, 3]. In this regard, a methodology to determine these biomechanical markers to be seamlessly incorporated into the clinical pipeline is of great use and facilitates the translation of this technology to the clinic. To deal with patient-specific data-driven models, we aim for flexibility, supporting all cases on the same mesh using an unfitted approach. Thus, we propose an unfitted immersed boundary-based methodology in addition to a more physical elastic-bed boundary condition to analyze coronary artery sections undergoing uniform pressure in a quasi-static regime. The framework assumes a linear elastic behavior for the coronary artery components. The elastic bed represents the materials (assumed to have linear properties and characterized by α , the elastic bed coefficient) surrounding the artery. This modeling approach guarantees the uniqueness of the solution while obtaining more physical displacements and stresses when compared with a classical Dirichlet boundary condition. With a modified version of hierarchical level
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