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首页> 外文期刊>International journal of numerical methods for heat & fluid flow >Unsteady flow and heat transfer over a permeable stretching/shrinking sheet with generalized slip velocity
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Unsteady flow and heat transfer over a permeable stretching/shrinking sheet with generalized slip velocity

机译:具有一般滑移速度的可渗透拉伸/收缩片材上的不稳定流动和传热

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Purpose - This study aims to investigate the unsteady two-dimensional viscous flow and heat transfer over an unsteady permeable stretching/shrinking sheet (surface) with generalized slip velocity condition. Design/methodology/approach - Similarity transformation is used to reduce the system of partial differential equations into a system of nonlinear ordinary differential equations. The resulting equations are then solved numerically using "bvp4c" function in MATLAB software. Findings - Dual solutions are found for a certain range of the unsteady, suction and stretching/shrinking parameters. Stability analysis is performed, and it is revealed that the first (upper branch) solution is stable and physically realizable, whereas the second (lower branch) solution is unstable. Practical implications - The results obtained can be used to explain the characteristics and applications of the generalized slip in boundary layer flow. Such condition is applied for paniculate fluids such as foams, emulsions, polymer solutions and suspensions. Furthermore, the phenomenon of stretching/shrinking sheet can be found on the manufacturing of polymer sheets, rising and shrinking balloon or moving and shrinking polymer film. Originality/value - The present numerical results are original and new for the study of unsteady flow and heat transfer over a permeable stretching/shrinking sheet with generalized slip velocity.
机译:目的-本研究旨在研究具有广义滑移速度条件的非稳态可渗透拉伸/收缩片材(表面)上的非稳态二维粘性流和热传递。设计/方法/方法-相似变换用于将偏微分方程组简化为非线性常微分方程组。然后使用MATLAB软件中的“ bvp4c”函数对所得方程进行数值求解。发现-针对一定范围的不稳定,吸力和拉伸/收缩参数找到双重解决方案。进行了稳定性分析,结果表明第一个(上部分支)解决方案是稳定的并且可以物理实现,而第二个(下部分支)解决方案是不稳定的。实际意义-所获得的结果可用于解释边界层流中广义滑移的特征和应用。这种条件适用于诸如泡沫,乳液,聚合物溶液和悬浮液之类的颗粒状流体。此外,在聚合物片材的制造,气球的上升和收缩或聚合物膜的运动和收缩中可以发现片材的拉伸/收缩现象。独创性/值-当前的数值结果对于研究具有广义滑移速度的可渗透拉伸/收缩片材上的非稳态流动和传热是新颖的。

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