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首页> 外文期刊>Research journal of science and technolo >Mathematical Modelling on Oscillatory flow of Blood in a stenosed artery under the influence of Magnetic field with Variable Viscosity
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Mathematical Modelling on Oscillatory flow of Blood in a stenosed artery under the influence of Magnetic field with Variable Viscosity

机译:变粘度磁场影响下狭窄动脉血液振荡流动的数学模型

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This paper presents a theoretical study of oscillatory flow of blood in stenosed artery in the presence of Magnetic field with variable viscosity. The governing equation for laminar incompressible fully developed and Newtonian fluid by assuming time dependent exponential pressure gradiant subject to the boundary conditions is solved by using the Frobenius method. The variable viscosity of blood depending on hematocrit is taken into account in order to improve resemblance to the real situation. It is assumed that the surface roughness is cosine shaped and the maximum height of roughness is very small compared with radius of the unconstructed tube. The analytical expression for velocity component (V), Volumetric flow rate (Q) and wall shear stress (T) are obtained. The effect of magnetic field (B_0), Hartmann number (M) and maximum Hematocrit at the center of the arterial segment (H) on velocity, flow rate and stress are computed graphically.
机译:本文提出了在变粘度磁场存在下狭窄的动脉中血液振荡流动的理论研究。利用Frobenius方法,通过假设边界条件下随时间变化的指数压力梯度,求解层状不可压缩完全展开的牛顿流体的控制方程。为了改善与实际情况的相似性,考虑了取决于血细胞比容的血液可变粘度。假定表面粗糙度是余弦形状的,并且与未构造的管的半径相比,粗糙度的最大高度非常小。得到了速度分量(V),体积流量(Q)和壁切应力(T)的解析表达式。以图形方式计算出磁场(B_0),哈特曼数(M)和动脉段(H)中心的最大血细胞比容对速度,流速和应力的影响。

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