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Numerical analysis of heat and mass transfer along a stretching wedge surface

机译:沿拉伸楔形表面传热和传质的数值分析

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In this work, the effects of dimensionless parameters on the velocity field, thermal field and nanoparticle concentration have been analyzed. In this respect, the magnetohydrodynamic (MHD) boundary layer nanofluid flow along a moving wedge is considered. Therefore, a similarity solution has been derived like Falkner Skan solution and identified the point of inflexion. So the governing partial differential equations transform into ordinary differential equations by using the similarity transformation. These ordinary differential equations are numerically solved using fourth order RungeKutta method along with shooting technique. The present results have been shown graphically and in tabular form. From the graph, the results indicate that the velocity increases with increasing values of pressure gradient, magnetic induction and velocity ratio. The temperature decreases for velocity ratio, Brownian motion and Prandtl number but opposite result arises for increasing values of thermophoresis. The nanoparticle concentration decreases with an increase in pressure gradient, Brownian motion and Lewis number, but increases for thermophoresis. Besides, the solution of nanoparticle concentration exists in the case of Brownian motion is less than 0.2, thermophoresis is less than 0.14 and lewis number is greater than 1.0. Finally, for validity and accuracy the present results have been compared with previous work and found to be in good agreement.
机译:在这项工作中,分析了无量纲参数对速度场,热场和纳米粒子浓度的影响。在这方面,考虑了沿动楔形的磁流体动力学(MHD)边界层纳米流体流动。因此,类似Falkner Skan解决方案的派生相似性解决方案,并确定了拐点。因此,通过使用相似变换,控制的偏微分方程转化为常微分方程。这些常微分方程是使用四阶RungeKutta方法和射击技术进行数值求解的。当前结果已以图形和表格形式显示。从图中可以看出,速度随着压力梯度,磁感应强度和速度比值的增加而增加。温度随速度比,布朗运动和普朗特数而降低,但对热泳值的增加却产生相反的结果。纳米粒子的浓度随着压力梯度,布朗运动和路易斯数的增加而降低,但对于热泳而言却增加。此外,在布朗运动小于0.2,热泳小于0.14,刘易斯数大于1.0的情况下,存在纳米粒子浓度的溶液。最后,出于有效性和准确性的考虑,将当前结果与以前的工作进行了比较,发现结果吻合良好。

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