Numerical Study on Time Dependent Maxwell Nanofluid Slip Flow over Porous Stretching Surface with Chemical Reaction

M. Karim, M. A. Samad
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Abstract

The recent study deals with the numerical analysis of an unsteady Maxwell nanofluid flow passing through a porous stretch surface with slip boundary condition with chemical reaction effect using Buongiorno's mathematical model. The water based fluid and the gold nanoparticles (Au) are preferred for this study. The similarity transformations are applied to renovate the governing model equations into a set of ordinary non-linear differential equations. The solutions of the coupled non-linear dimensionless equations are numerically decoded using the Nachtsheim-Swigert shooting method together with the Runge-Kutta iterative technique for various values of the flow control parameters. In addition, the built-in function bvp4c of MATLAB is used to enhance the consistency of numerical results. The numerical results are graphically demonstrated and narrated from the physical point of view for the non-dimensional velocity, temperature and concentration profiles, as well as the local coefficient of skin friction, Nusselt number and Sherwood number for different parameters of materials, such as the volume fraction parameter, Deborah number, unsteadiness, slip, stretching, suction and chemical reaction parameters. It is witnessed that the heat transfer rate is widely controlled by the Deborah number for Au-water nanofluid. The outcomes of this analysis clearly indicate the considerable influence of the suction imposed in the model.
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随时间变化的麦克斯韦纳米流体在多孔拉伸表面的滑动流动及其化学反应的数值研究
本文采用Buongiorno数学模型,对具有滑移边界条件和化学反应效应的多孔拉伸表面的非定常麦克斯韦纳米流体流动进行了数值分析。水基流体和金纳米颗粒(Au)是本研究的首选。利用相似变换将控制模型方程转化为一组普通非线性微分方程。采用Nachtsheim-Swigert射击法和龙格-库塔迭代法对流动控制参数的不同值进行了数值解码。此外,利用MATLAB的内置函数bvp4c增强了数值结果的一致性。从物理角度对数值结果进行了图形化的说明和叙述,对无量纲的速度、温度和浓度分布,以及不同材料参数(如体积分数参数、黛博拉数、非定常性、滑移、拉伸、吸力和化学反应参数)的局部摩擦系数、努塞尔数和舍伍德数进行了说明。研究表明,金-水纳米流体的换热速率普遍受黛博拉数的控制。这一分析的结果清楚地表明了模型中施加的吸力的相当大的影响。
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