用AGM半解析法研究微极流体在可渗透通道中的流动和传热

H. Mirgolbabaee, S.T. Ledari, D.D. Ganji
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引用次数: 22

摘要

本文研究了微极流体在可渗透通道中的流动和传热。本研究的主要目的是利用半解析领域的一种新颖的方法,即Akbari-Ganji方法(AGM),求解上述问题的非线性传热传质微分方程。结果已经与数值方法(龙格-库特4)进行了比较,以便得出结论,不仅基于解的准确性和效率,而且基于所采取的程序的简单性,这将对用于求解过程的时间产生显著影响。给出了雷诺数、微旋转/角速度和佩莱特数等不同参数值的计算结果,讨论了这些参数对流动、传热和浓度特性的影响。此外,对于吸力和注入,将发现Reynolds数和Peclet数与Nusselts数和Sherwood数之间的关系。此外,由于所得到的解的准确性和收敛性,将证明AGM可以应用于其他非线性问题,即使是高度非线性的问题。
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Semi-analytical investigation on micropolar fluid flow and heat transfer in a permeable channel using AGM

In this paper, micropolar fluid flow and heat transfer in a permeable channel have been investigated. The main aim of this study is based on solving the nonlinear differential equation of heat and mass transfer of the mentioned problem by utilizing a new and innovative method in semi-analytical field which is called Akbari–Ganji’s Method (AGM). Results have been compared with numerical method (Runge–Kutte 4th) in order to achieve conclusions based on not only accuracy and efficiency of the solutions but also simplicity of the taken procedures which would have remarkable effects on the time devoted for solving processes.

Results are presented for different values of parameters such as: Reynolds number, micro rotation/angular velocity and Peclet number in which the effects of these parameters are discussed on the flow, heat transfer and concentration characteristics. Also relation between Reynolds and Peclet numbers with Nusselts and Sherwood numbers would found for both suction and injection

Furthermore, due to the accuracy and convergence of obtained solutions, it will be demonstrating that AGM could be applied through other nonlinear problems even with high nonlinearity.

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