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Analyzing magneto-hydrodynamic squeezing flow between two parallel disks with suction or injection by a new hybrid method based on the Tau method and the homotopy analysis method

机译:基于Tau法和同伦分析法的新型混合方法吸或吸两平行盘的磁流体动力压缩流动分析。

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摘要

In this paper an algorithm based on the homotopy analysis method (HAM) is introduced to study the magneto-hydrodynamic (MHD) squeeze flow between two parallel infinite disks where one disk is impermeable and the other is porous with either suction or injection of the fluid in the presence of an applied magnetic field. The continuity and momentum equations governing the squeeze flow are reduced to a single, nonlinear, ordinary differential equation via similarity transformations. In addition, by using the Tau method the problem converts to the algebraic equations to obtain the solution iteratively. The combined effect of inertia, electromagnetic forces for both suction and blowing cases is discussed. Additionally, the convergence of the obtained series solutions is explicitly studied and a proper discussion is given for the obtained results. The applicability, accuracy and efficiency of this new Tau modification of the HAM is demonstrated via the accomplished comparison.
机译:本文介绍了一种基于同质分析方法(HAM)的算法,以研究两个平行无限圆盘之间的磁流体动力学(MHD)挤压流动,其中一个圆盘是不可渗透的,而另一个圆盘是通过抽吸或注入流体而多孔的在施加磁场的情况下。通过相似性转换,控制挤压流的连续性和动量方程式简化为单个非线性的常微分方程式。此外,通过使用Tau方法,问题可以转换为代数方程,从而迭代获得解。讨论了吸气和吹气情况下惯性,电磁力的综合作用。此外,明确研究了所得级数解的收敛性,并对所得结果进行了适当的讨论。通过已完成的比较,证明了这种新的HAM Tau修饰物的适用性,准确性和效率。

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