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Pulsatile Non-Newtonian Fluid Flows in a Model Aneurysm with Oscillating Wall

机译:带有振荡壁的模型动脉瘤中的脉冲非牛顿流体流动

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This research presents a numerical simulation of an unsteady two-dimensional channel flow of Newtonian, and some non-Newtonian fluids using the finite volume method. The walls of the geometry oscillate sinusoidally with time. We have used the Cartesian curvilinear coordinates to handle complex geometries, i.e., arterial stents and bulges and the governing Navier-Stokes equations have been modified accordingly. Physiological pulsatile flow has been used at the inlet to characterize four different non-Newtonian models, i.e., the (i) Carreau, (ii) Cross, (iii) Modified-Casson and (iv) Quemada. We have presented the numerical results in terms of wall shear stress (WSS), pressure distribution as well as the streamlines and discussed the hemodynamic behaviors for laminar and laminar to turbulent transitional flow conditions. An increase of wall shear stress and a decrease in wall pressure are significantly observed at the stenosis throat for high Reynolds number and highly stenosed arteries. Likewise, the flow recirculation also increases if the narrowing level and the Reynolds number increases in the dilated region which eventually leads the stream to experience a transition to turbulence at $Re= 750$. The results for the fluid flow through an aneurysm just after a stenosis with oscillating wall are novel in the literature.
机译:本研究利用有限体积法对牛顿流体和一些非牛顿流体的非定常二维通道流动进行了数值模拟。几何体的壁随时间呈正弦振荡。我们已经使用笛卡尔曲线坐标来处理复杂的几何形状,即动脉支架和凸起,并且相应地修改了控制Navier-Stokes方程。进口已使用生理脉动流来表征四种不同的非牛顿模型,即(i)Carreau,(ii)Cross,(iii)Moded-Casson和(iv)Quemada。我们已经根据壁面剪应力(WSS),压力分布以及流线提供了数值结果,并讨论了层流和层流到湍流过渡流动条件的血液动力学行为。对于高雷诺数和高度狭窄的动脉,在狭窄的喉咙处明显观察到壁切应力的增加和壁压力的降低。同样地,如果在膨胀区域的变窄水平和雷诺数增加,则流动再循环也增加,这最终导致流在$ Re = 750 $处经历湍流过渡。在具有振荡壁的狭窄之后,流体流过动脉瘤的结果在文献中是新颖的。

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