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Numerical and Series Solutions for Stagnation-Point Flow of Nanofluid over an Exponentially Stretching Sheet

机译:纳米流体在指数拉伸片上的停滞点流动的数值和级数解

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摘要

This investigation is concerned with the stagnation-point flow of nanofluid past an exponentially stretching sheet. The presence of Brownian motion and thermophoretic effects yields a coupled nonlinear boundary-value problem (BVP). Similarity transformations are invoked to reduce the partial differential equations into ordinary ones. Local similarity solutions are obtained by homotopy analysis method (HAM), which enables us to investigate the effects of parameters at a fixed location above the sheet. The numerical solutions are also derived using the built-in solver bvp4c of the software MATLAB. The results indicate that temperature and the thermal boundary layer thickness appreciably increase when the Brownian motion and thermophoresis effects are strengthened. Moreover the nanoparticles volume fraction is found to increase when the thermophoretic effect intensifies.
机译:该研究与纳米流体通过指数拉伸片的停滞点流动有关。布朗运动和热泳效应的存在产生了一个耦合的非线性边值问题(BVP)。调用相似变换将偏微分方程简化为普通方程。通过同伦分析方法(HAM)获得局部相似性解决方案,这使我们能够研究工作表上方固定位置的参数的影响。数值解也可以使用MATLAB软件的内置求解器bvp4c导出。结果表明,当布朗运动和热泳效应增强时,温度和热边界层的厚度会明显增加。此外,发现当热泳效应增强时,纳米颗粒的体积分数增加。

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