频域正交各向异性脑白质粘弹性模型

Xuehai Wu, J. Georgiadis, A. Pelegri
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引用次数: 5

摘要

在考虑应变大小和应变速率的情况下,采用有限元分析方法研究脑轴突损伤,建立脑白质(BWM)模型。由于宝马复合材料结构的复杂性,每个组成阶段都有不同的材料特性,这些模型变得越来越复杂。目前,最先进的研究集中在将大脑不同区域的局部轴突方向性信息与诊断工具(如扩散加权磁共振成像(Diffusion-MRI))相结合的技术上。弥散核磁共振成像数据提供轴突轨迹的定位和方向信息,并在有限元模型中进行分析,以模拟虚拟加载场景。本文考虑了一个由轴突和神经胶质细胞组成的BMW双相材料模型。该模型的结构各向异性表现为大量轴突方向,这取决于特定的大脑区域,增加了它的复杂性。在此过程中,我们开发了一种有限元方法,将具有正交各向异性频域粘弹性的微尺度代表性体积单元(RVEs)合并到包含局部轴突取向的集成宏观尺度BWM有限元模型中。该小组之前的研究重点是构建结合不同体积分数的轴突和神经胶质的RVEs,并模拟它们的各向异性粘弹性特性。通过提出的模型,我们可以根据轴突轨迹的方向信息为每个元素分配材料属性和局部结构。在此基础上,建立了具有完全定义材料性能和材料取向的BWM有限元模型。分析了宝马模型的频域动态响应,以模拟更大规模的诊断模式,如MRI和MRE。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Brain White Matter Model of Orthotropic Viscoelastic Properties in Frequency Domain
Finite element analysis is used to study brain axonal injury and develop Brain White Matter (BWM) models while accounting for both the strain magnitude and the strain rate. These models are becoming more sophisticated and complicated due to the complex nature of the BMW composite structure with different material properties for each constituent phase. State-of-the-art studies, focus on employing techniques that combine information about the local axonal directionality in different areas of the brain with diagnostic tools such as Diffusion-Weighted Magnetic Resonance Imaging (Diffusion-MRI). The diffusion-MRI data offers localization and orientation information of axonal tracks which are analyzed in finite element models to simulate virtual loading scenarios. Here, a BMW biphasic material model comprised of axons and neuroglia is considered. The model’s architectural anisotropy represented by a multitude of axonal orientations, that depend on specific brain regions, adds to its complexity. During this effort, we develop a finite element method to merge micro-scale Representative Volume Elements (RVEs) with orthotropic frequency domain viscoelasticity to an integrated macro-scale BWM finite element model, which incorporates local axonal orientation. Previous studies of this group focused on building RVEs that combined different volume fractions of axons and neuroglia and simulating their anisotropic viscoelastic properties. Via the proposed model, we can assign material properties and local architecture on each element based on the information from the orientation of the axonal traces. Consecutively, a BWM finite element model is derived with fully defined both material properties and material orientation. The frequency-domain dynamic response of the BMW model is analyzed to simulate larger scale diagnostic modalities such as MRI and MRE.
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