首页> 外文期刊>Journal of Computational and Applied Research in Mechanical Engineering (JCARME) >Analytical study of flow field and heat transfer of a non-Newtonian fluid in an axisymmetric channel with a permeable wall
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Analytical study of flow field and heat transfer of a non-Newtonian fluid in an axisymmetric channel with a permeable wall

机译:具有渗透壁的轴对称通道中非牛顿流体的流场和传热的分析研究

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In this study, the momentum and energy equations of laminar flow of a non-Newtonian fluid are solved in an axisymmetric porous channel using the least square and Galerkin methods. The bottom plate is heated by an external hot gas, and a coolant fluid is injected into the channel from the upper plate. The arising nonlinear coupled partial differential equations are reduced to a set of coupled nonlinear ordinary differential equations using stream function.These equations can be solved using the different numerical method. The numerical solution is conducted using fourth order Rung-Kutta method. With comparing the results obtained from the analytical and numerical methods, a good adaptation can be seen between them. It can also be observed that the results of the Galerkin method have further conformity with the numerical results and the Galerkin method is simpler than the least square method and requires fewer computations. The effects of Reynolds number, Prandtl number and power law index of non-Newtonian fluid is examined on flow field and heat transfer. The results show that Nusselt number increases by increasing Reynolds number, Prandtl number, and power law index.
机译:在这项研究中,使用最小二乘法和Galerkin方法求解了轴对称多孔通道中非牛顿流体层流的动量和能量方程。底板由外部热气加热,冷却液从上板注入通道中。利用流函数将产生的非线性耦合偏微分方程简化为一组耦合非线性常微分方程,这些方程可以使用不同的数值方法求解。数值解使用四阶Rung-Kutta方法进行。通过比较分析方法和数值方法获得的结果,可以看出它们之间有很好的适应性。还可以观察到,Galerkin方法的结果与数值结果进一步吻合,并且Galerkin方法比最小二乘法更简单,所需的计算更少。研究了非牛顿流体的雷诺数,普朗特数和幂律指数对流场和传热的影响。结果表明,通过增加雷诺数,普朗特数和幂律指数,努塞尔数增加。

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