首页> 外文期刊>International journal of computational methods >EFFECT OF ASYMMETRY AND ROUGHNESS OF STENOSIS ON NON-NEWTONIAN FLOW PAST AN ARTERIAL SEGMENT
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EFFECT OF ASYMMETRY AND ROUGHNESS OF STENOSIS ON NON-NEWTONIAN FLOW PAST AN ARTERIAL SEGMENT

机译:狭窄的不对称性和粗糙度对非牛顿流过动脉段的影响

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Numerical investigations of non-Newtonian blood flow are carried out through an asymmetric arterial constriction (stenosis) obtained from casting of mildly stenosed artery [Back et al. [1984] Effect of mild atherosclerosis on flow resistance in a coronary artery casting by man, J. Biomech. Eng., Trans. ASME 106, 48]. The Marker and Cell method, for governing equations of motion for the flow in primitive variables formulations is developed in a staggered grid to discretize the momentum equations representing the non-Newtonian viscous incompressible flow characterized by the generalized Power-law model in cylindrical coordinates system under axial symmetric conditions so that the problem effectively becomes two-dimensional. The modified pressure equation has been solved by Successive-Over-Relaxation method and the pressure-velocity correction formulae have been derived. Satisfactory level of convergence namely, the mass conservation of the order of 0.5 x 10(-12) and consequently the steady-state criteria have been achieved. The separation points, reattachment points, pressure drop, and the wall shear stress distribution resulting from the present simulation agree well with the available numerical and experimental results. Secondary separation has also been predicted at higher Reynolds numbers. Further, in-depth study of the flow patterns reveals that shear-thickening model of generalized Power-law fluid experiences excess pressure drop more than that of shear-thinning model as in the case of flow past through cosine and smooth-shaped constrictions than irregular ones. The efficiency of the numerical code is illustrated by applying it; to a test problem in order to validate the applicability of the technique as well as the simulation under consideration.
机译:非牛顿血流的数值研究是通过从轻度狭窄的动脉铸造中获得的不对称动脉收缩(狭窄)进行的。 [1984]由J.Biomech,J.Biol.Chem.Soc。,1993,24,2,3,4,5,5,6,6,3,6,3,6,7,7,7,7,7,7,7,7,7,7,6,4,6,6,4,6,6,3,6,6,3,4,6,6,6,6,3,6,6,6,3,6,6。英,译ASME 106,48]。在交错网格中开发了用于控制原始变量公式中的流体运动方程的Marker and Cell方法,以离散化表示非牛顿粘性不可压缩流的动量方程,该方程以圆柱坐标系下的广义幂律模型为特征轴对称条件使问题有效地变为二维。通过连续过度松弛法求解了修正后的压力方程,推导了压力速度修正公式。令人满意的收敛水平,即质量守恒约为0.5 x 10(-12),因此已达到稳态标准。通过本模拟得出的分离点,再附着点,压降和壁切应力分布与可用的数值和实验结果非常吻合。雷诺数更高时,也预计会发生二次分离。此外,对流型的深入研究表明,与通过不规则流通过余弦和平滑形收缩流的情况相比,广义幂律流体的剪切稠化模型比剪切稀化模型经历的压降更大。那些。通过应用数字代码可以说明效率。测试问题,以验证该技术以及所考虑的仿真的适用性。

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