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关于破裂和未破裂脑动脉瘤的超弹性模型的最优选择。

On the optimal choice of a hyperelastic model of ruptured and unruptured cerebral aneurysm.

机构信息

Lavrentyev Institute of Hydrodynamics, SB RAS, Lavrentyev av 15, Novosibirsk, 630099, Russian Federation.

Novosibirsk State University, Novosibirsk, 630090, Russian Federation.

出版信息

Sci Rep. 2019 Nov 1;9(1):15865. doi: 10.1038/s41598-019-52229-y.

Abstract

In the last decade, preoperative modelling of the treatment of cerebral aneurysms is being actively developed. Fluid-structure interaction problem is a key point of a such modelling. Hence arises the question about the reasonable choice of the model of the vessel and aneurysm wall material to build the adequate model from the physical point of view. This study covers experimental investigation of 8 tissue samples of cerebral aneurysms and 1 tissue sample of a healthy cerebral artery. Results on statistical significance in ultimate stress for the classification of 2 cohorts of aneurysms: ruptured and unruptured described earlier in the literature were confirmed (p ≤ 0.01). We used the four most common models of hyperelastic material: Yeoh, Neo-Hookean and Mooney-Rivlin (3 and 5 parameter) models to describe the experimental data. In this study for the first time, we obtained a classification of hyperelastic models of cerebral aneurysm tissue, which allows to choose the most appropriate model for the simulation problems requirements depending on the physical interpretation of the considered problem: aneurysm status and range of deformation.

摘要

在过去的十年中,脑动脉瘤治疗的术前建模得到了积极的发展。流固耦合问题是此类建模的关键点。因此,从物理角度出发,就出现了关于合理选择血管和动脉瘤壁材料模型以建立合适模型的问题。本研究涵盖了对 8 个脑动脉瘤组织样本和 1 个健康脑动脉组织样本的实验研究。先前文献中对破裂和未破裂两组动脉瘤进行分类的极限应力的统计显著性的结果得到了验证(p≤0.01)。我们使用了四种最常见的超弹性材料模型:Yeoh、Neo-Hookean 和 Mooney-Rivlin(3 和 5 参数)模型来描述实验数据。在这项研究中,我们首次获得了脑动脉瘤组织的超弹性模型分类,这使得我们可以根据所考虑问题的物理解释来选择最适合模拟问题要求的模型:动脉瘤状态和变形范围。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/e535/6825163/f08ec84c345d/41598_2019_52229_Fig1_HTML.jpg

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