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首页> 外文期刊>Applied Sciences >Heat Transfer Investigation of the Unsteady Thin Film Flow of Williamson Fluid Past an Inclined and Oscillating Moving Plate
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Heat Transfer Investigation of the Unsteady Thin Film Flow of Williamson Fluid Past an Inclined and Oscillating Moving Plate

机译:威廉森液体不稳定薄膜流动的传热研究过去倾斜振动的移动板

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This investigation aims at analyzing the thin film flow passed over an inclined moving plate. The differential type non-Newtonian fluid of Williamson has been used as a base fluid in its unsteady state. The physical configuration of the oscillatory flow pattern has been demonstrated and especial attention has been paid to the oscillatory phenomena. The shear stresses have been combined with the energy equation. The uniform magnetic field has been applied perpendicularly to the flow field. The principal equations for fluid motion and temperature profiles have been modeled and simplified in the form of non-linear partial differential equations. The non-linear differential equations have been solved with the help of a powerful analytical technique known as Optimal Homotopy Asymptotic Method (OHAM). This method contains unknown convergence controlling parameters C 1 , C 2 , C 3 , ... which results in more efficient and fast convergence as compared to other analytical techniques. The OHAM results have been verified by using a second method known as Adomian Decomposition Method (ADM). The closed agreement of these two methods and the fast convergence of OHAM has been shown graphically and numerically. The comparison of the present work and published work has also been equated graphically and tabulated with absolute error. Moreover, the effect of important physical parameters like magnetic parameter M , gravitational parameter m , Oscillating parameter ω , Eckert number E c and Williamson number W e have also been derived and discussed in this article.
机译:该研究旨在分析通过倾斜移动板的薄膜流动。威廉姆森的差分型非牛顿液体被用作其不稳定状态的基础流体。已经证明了振荡流动模式的物理配置,并且对振荡现象进行了特别关注。剪切应力与能量方程结合。均匀的磁场已经垂直于流场施加。流体运动和温度轮廓的主要方程已经以非线性偏微分方程的形式进行建模和简化。借助称为最佳同型渐近法(Oham)的强大分析技术,已经解决了非线性微分方程。该方法包含未知的收敛控制参数C 1,C 2,C 3,......与其他分析技术相比,这导致更有效和快速的收敛。通过使用称为Adomian分解方法(ADM)的第二种方法已经过验证了OHAM结果。这两种方法的闭合协议和奥地姆的快速收敛已经以图形方式和数值显示。本作工作和公布工作的比较也在以图形方式等同于绝对误差。此外,在本文中也得到了磁场M,重力参数M,振荡参数ω,Eckert编号E C和Williamons数W E等重要物理参数的影响。

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