首页> 外文期刊>Journal of Fluid Mechanics >The effect of Dean, Reynolds and Womersley numbers on the flow in a spherical cavity on a curved round pipe. Part 2. The haemodynamics of intracranial aneurysms treated with flow-diverting stents
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The effect of Dean, Reynolds and Womersley numbers on the flow in a spherical cavity on a curved round pipe. Part 2. The haemodynamics of intracranial aneurysms treated with flow-diverting stents

机译:Dean,Reynolds和Womersley数对弯曲圆管上球腔流动的影响。 第2部分。流动转移支架治疗颅内动脉瘤的血流动力学

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The flow in a spherical cavity on a curved round pipe is a canonical flow that describes well the flow inside a sidewall aneurysm on an intracranial artery. Intracranial aneurysms are often treated with a flow-diverting stent (FDS), a low-porosity metal mesh that covers the entrance to the cavity, to reduce blood flow into the aneurysm sac and exclude it from mechanical stresses imposed by the blood flow. Successful treatment is highly dependent on the degree of reduction of flow inside the cavity, and the resulting altered fluid mechanics inside the aneurysm following treatment. Using stereoscopic particle image velocimetry, we characterize the fluid mechanics in a canonical configuration representative of an intracranial aneurysm treated with a FDS: a spherical cavity on the side of a curved round pipe covered with a metal mesh formed by an actual medical FDS. This porous mesh coverage is the focus of Part 2 of the paper, characterizing the effects of parent vessel Re, De and pulsatility, Wo, on the fluid dynamics, compared with the canonical configuration with no impediments to flow into the cavity that is described in Part 1 (Chassagne el al., J. Fluid Mech., vol. 915, 2021, A123). Coverage with a FDS markedly reduces the flow Re in the aneurysmal cavity, creating a viscous-dominated flow environment despite the parent vessel Re > 100. Under steady flow conditions, the topology that forms inside the cavity is shown to be a function of the parent vessel De. At low values of De, flow enters the cavity at the leading edge and remains attached to the wall before exiting at the trailing edge, a novel behaviour that was not found under any conditions of the high-Re, unimpeded cavity flow described in Part 1. Under these conditions, flow in the cavity co-rotates with the direction of the free-stream flow, similar to Stokes flow in a cavity. As De increases, the flow along the leading edge begins to separate, and the recirculation zone grows with increasing De, until, above De approximate to 180, the flow inside the cavity is fully recirculating, counter-rotating with respect to the free-stream flow. Under pulsatile flow conditions, the vortex inside the cavity progresses through the same cycle - switching from attached and co-rotating with the free-stream flow at the beginning of the cycle (low velocity and positive acceleration) to separated and counter-rotating as De reaches a critical value. The location of separation within the harmonic cycle is shown to be a function of both De and Wo. The values of aneurysmal cavity Re based on both the average velocity and the circulation inside the cavity are shown to increase with increasing values of De, while Wo is shown to have little influence on the time-averaged metrics. As De increases, the strength of the secondary flow in the parent vessel grows, due to the inertial instability in the curved pipe, and the flow rate entering the cavity increases. Thus, the effectiveness of FDS treatment to exclude the aneurysmal cavity from the haemodynamic stresses is compromised for aneurysms located on high-curvature arteries, i.e. vessels with high De, and this can be a fluid mechanics criterion to guide treatment selection.
机译:弯曲圆管上球形空腔中的流动是一种典型的流动,它很好地描述了颅内动脉壁动脉瘤内的流动。颅内动脉瘤通常使用分流支架(FDS)治疗,这是一种覆盖腔入口的低孔隙率金属网,以减少流入动脉瘤囊的血液,并将其从血液流动施加的机械应力中排除。成功的治疗在很大程度上取决于腔内流量的减少程度,以及治疗后动脉瘤内流体力学的改变。利用立体粒子图像测速技术,我们描述了FDS治疗颅内动脉瘤的典型结构中的流体力学特征:弯曲圆管侧面的球形空腔,覆盖着由实际医用FDS形成的金属网。该多孔网格覆盖是本文的第2部分的重点,其特征在于父容器RE、De和搏动、WO对流体动力学的影响,相比于在第1部分中描述的没有阻碍流入腔的典型配置(Chassagne el al,J.FaseMeCH,第915, 2021卷,A123)。FDS覆盖可显著降低动脉瘤腔中的流量Re,尽管母血管Re>100,但仍能形成以粘性为主的流动环境。在稳定流动条件下,空腔内部形成的拓扑结构是母容器De的函数。De值较低时,流动从前缘进入空腔,并在从后缘流出之前保持附壁,这是在第1部分所述的高Re、无阻碍空腔流动的任何条件下都没有发现的新行为。在这些条件下,空腔中的流动与自由流的方向共同旋转,类似于空腔中的斯托克斯流。随着De的增加,沿前缘的流动开始分离,再循环区随着De的增加而增加,直到De以上接近180,空腔内的流动完全再循环,相对于自由流反向旋转。在脉动流条件下,空腔内的旋涡在同一个循环中前进——当De达到临界值时,从循环开始时附着并与自由流共同旋转(低速和正加速度)转变为分离并反向旋转。谐波循环中的分离位置是De和Wo的函数。基于平均速度和腔内循环的动脉瘤腔Re值随De值的增加而增加,而Wo对时间平均指标几乎没有影响。随着De的增加,由于弯管中的惯性不稳定性,母容器中二次流的强度增加,进入空腔的流量增加。因此,对于位于高曲率动脉上的动脉瘤,即De高的血管,FDS治疗将动脉瘤腔从血流动力学应力中排除的有效性受到影响,这可以作为指导治疗选择的流体力学标准。

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