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Similarity Analysis of MHD Three Dimensional Nanofluid Flow for Non-Newtonian Power-Law Model over Linearly Stretching Sheet with Convective Boundary Conditions

机译:具有对流边界条件的线性拉伸纸张非牛顿电力法模型MHD三维纳米流体流动的相似性分析

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摘要

In this paper, we had investigated MHD nanofluid flow over a linearly stretching sheet in three dimensions by considering Brownian motion and thermophoresis effect for the non-Newtonian power-law model. A nonlinear system of partial differential equations with convective boundary conditions in the governing equation is converted into the system of ordinary differential equations using deductive two-parameter group-theoretic similarity technique. System of ordinary differential equation with boundary conditions are solved numerically using MATLAB BVP4C coding. The influence of different physical parameters like power-law index, magnetic parameter, Biot number, thermophoresis parameter, stretching ratio parameter, Brownian motion parameter, Lewis number, Prandtl number on concentration, temperature and velocity are investigated with graphical presentation. It is observed that as stretching parameter ratio (b/a) increases, the concentration and temperature of the fluid decrease. Two different behaviours observed for velocity profiles for different power-law indexes.
机译:在本文中,通过考虑非牛顿动力法模型的布朗运动和热量效应,我们研究了三维线性拉伸板上的MHD纳米流体。利用演绎双参数组 - 理论相似技术将控制方程中对流边界条件的部分微分方程的局部微分方程的非线性系统进行了非线性系统。使用MATLAB BVP4C编码在数值上解决具有边界条件的常微分方程系统。研究了不同物理参数等电源法指数,磁性参数,生物编号,热托,朗维运动参数,Lewis介绍,浓度,温度和速度上的普朗特数量,施用速度,温度和速度等不同物理参数。观察到,作为拉伸参数比(B / A)增加,流体的浓度和温度降低。针对不同幂律指标的速度配置文件观察到了两个不同的行为。

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