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Numerical solutions of 2-D incompressible driven cavity flow with wavy bottom surface

机译:波浪形底面二维不可压缩驱动腔流动的数值解

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In the present numerical study is devoted to investigate the lid-driven cavity flow with wavy bottom surface. The cavity upper wall is moving with a uniform velocity by unity and the other walls are no-slip. The physical problem is represented mathematically by a set of governing equations and the developed mathematical model is solved by employing Galerkin weighted residual method of finite element formulation. The wide ranges of governing parameters, i. e., the Reynolds number (Re), and the number of undulations (λ) on the flow structures are investigated in detail. The behavior of the force coefficient C_f also has been examined. Streamline plots provide the details of fluid flow. The fluid contained inside a squared cavity is set into motion by the top wall which is sliding at constant velocity from left to right and the undulation which was induced at the bottom surface. It is found that these parameters have significant effect on the flow fields in the cavity. Furthermore, the trends of skin friction for different values of the aforementioned parameters are presented in this investigation.
机译:在目前的数值研究中致力于研究具有波浪形底面的盖驱动腔的流动。腔体的上壁以均匀的速度统一运动,而其他的壁是防滑的。物理问题由一组控制方程数学表示,并且通过采用有限元公式化的Galerkin加权残差法求解已开发的数学模型。广泛的控制参数,即例如,详细研究了雷诺数(Re)和流动结构上的起伏数(λ)。力系数C_f的行为也已被检查。流线图提供了流体流动的详细信息。包含在方腔内的流体被顶壁运动,该顶壁以恒定的速度从左向右滑动,并且在底表面上引起起伏。发现这些参数对空腔中的流场具有显着影响。此外,在这项研究中,针对上述参数的不同值显示了皮肤摩擦的趋势。

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