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Exact solutions of boundary layer equations of a special non-Newtonian fluid over a stretching sheet

机译:拉伸板上特殊非牛顿流体边界层方程的精确解

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This work focuses on the boundary layer equations of a special third grade fluid over a stretching sheet in which the second grade effects are negligible compared to third grade and viscous effects. As a first step, the general symmetries of the partial differential system are derived using Lie group analysis. Following this, the equations are reduced to an ordinary differential system via similarity transformations. Finally, the resulting ordinary differential systems are solved. The main observation is that, as the non-Newtonian behavior increases, the boundary layer gets thicker.
机译:这项工作着眼于拉伸片材上特殊的三级流体的边界层方程,与三级和粘性效应相比,二阶效应可以忽略。第一步,使用李群分析得出偏微分系统的一般对称性。然后,通过相似变换将方程简化为常微分系统。最后,解决了所得的常微分系统。主要观察结果是,随着非牛顿行为的增加,边界层变厚。

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