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A Finite Element Based Constrained Mixture Implementation for Arterial Growth Remodeling and Adaptation: Theory and Numerical Verification

机译:基于有限元的受约束混合物实现动脉生长重塑和适应:理论和数值验证

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摘要

We implemented a constrained mixture model of arterial growth and remodeling (G&R) in a nonlinear finite element framework to facilitate numerical analyses of diverse cases of arterial adaptation and maladaptation, including disease progression, resulting in complex evolving geometries and compositions. This model enables hypothesis testing by predicting consequences of postulated characteristics of cell and matrix turnover, including evolving quantities and orientations of fibrillar constituents and non-homogenous degradation of elastin or loss of smooth muscle function. The non-linear finite element formulation is general within the context of arterial mechanics, but we restricted our present numerical verification to cylindrical geometries to allow comparisons to prior results for two special cases: uniform transmural changes in mass and differential G&R within a two-layered cylindrical model of the human aorta. The present finite element model recovers the results of these simplified semi-inverse analyses with good agreement.
机译:我们在非线性有限元框架中实施了受限的动脉生长和重塑混合模型(G&R),以促进对各种情况下的动脉适应和适应不良(包括疾病进展)进行数值分析,从而导致复杂的几何形状和成分演变。该模型通过预测假定的细胞和基质更新特征的后果(包括不断变化的原纤维成分的数量和方向以及弹性蛋白的非均质降解或平滑肌功能丧失)来进行假设检验。非线性有限元公式在动脉力学范围内是通用的,但我们将当前的数值验证限于圆柱几何形状,以便与两种特殊情况的先验结果进行比较:质量的均匀透壁变化和两层内的差分G&R主动脉的圆柱模型。本有限元模型以良好的一致性恢复了这些简化的半反分析的结果。

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