首页> 外文期刊>Journal of biomechanical engineering. >Numerical simulation of local blood flow in the carotid and cerebral arteries under altered gravity.
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Numerical simulation of local blood flow in the carotid and cerebral arteries under altered gravity.

机译:重力改变下颈动脉和脑动脉局部血流的数值模拟。

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摘要

A computational fluid dynamics (CFD) approach was presented to model the blood flows in the carotid bifurcation and the brain arteries under altered gravity. Physical models required for CFD simulation were introduced including a model for arterial wall motion due to fluid-wall interactions, a shear thinning fluid model of blood, a vascular bed model for outflow boundary conditions, and a model for autoregulation mechanism. The three-dimensional unsteady incompressible Navier-Stokes equations coupled with these models were solved iteratively using the pseudocompressibility method and dual time stepping. Gravity source terms were added to the Navier-Stokes equations to take the effect of gravity into account. For the treatment of complex geometry, a chimera overset grid technique was adopted to obtain connectivity between arterial branches. For code validation, computed results were compared with experimental data for both steady-state and time-dependent flows. This computational approach was then applied to blood flows through a realistic carotid bifurcation and two Circle of Willis models, one using an idealized geometry and the other using an anatomical data set. A three-dimensional Circle of Willis configuration was reconstructed from subject-specific magnetic resonance images using an image segmentation method. Through the numerical simulation of blood flow in two model problems, namely, the carotid bifurcation and the brain arteries, it was observed that the altered gravity has considerable effects on arterial contraction/dilatation and consequent changes in flow conditions.
机译:提出了一种计算流体动力学(CFD)方法来模拟重力改变后颈动脉分叉处和脑动脉中的血流。介绍了CFD模拟所需的物理模型,包括因流体-壁相互作用而引起的动脉壁运动模型,血液的剪切稀化流体模型,用于流出边界条件的血管床模型以及自动调节机制模型。使用拟压缩性方法和双重时间步长迭代法求解了与这些模型耦合的三维非稳态不可压缩Navier-Stokes方程。将重力源项添加到Navier-Stokes方程中以考虑重力的影响。为了处理复杂的几何形状,采用了嵌合体过冲栅格技术来获得动脉分支之间的连通性。为了进行代码验证,将计算结果与稳态和时间相关流的实验数据进行了比较。然后将这种计算方法应用于通过现实的颈动脉分叉和两个Willis圆模型的血流,一个使用理想化的几何形状,另一个使用解剖数据集。使用图像分割方法从特定对象的磁共振图像中重建三维Willis圆环构型。通过对两个模型问题(即颈动脉分叉和脑动脉)中的血流进行数值模拟,可以观察到,重力的改变对动脉的收缩/扩张以及血流状况的变化具有相当大的影响。

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